A parallel adaptive space-time discontinuous Galerkin method for transport in porous media
Corallo, D.; Wieners, C.
2025. GEM - International Journal on Geomathematics, 16 (1), 16. doi:10.1007/s13137-025-00273-4  

A high-order localized orthogonal decomposition method for heterogeneous Stokes problems
Hauck, M.; Lozinski, A.
2025. Karlsruher Institut für Technologie (KIT) 

A non-iterative domain decomposition time integrator combined with discontinuous Galerkin space discretizations for acoustic wave equations
Buchholz, T.; Hochbruck, M.
2025. KIT, Karlsruhe. doi:10.5445/IR/1000186418  

An implicit-explicit time discretization scheme for second-order semilinear wave equations with a nonlocal material law and kinetic boundary conditions
Burkhard, S.; Hochbruck, M.; Scheifinger, M.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000186113  

Asymptotic behavior of solutions to open periodic waveguides
Kirsch, A.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000185893  

A localized orthogonal decomposition method for heterogeneous mixed-dimensional problems
Hauck, M.; Målqvist, A.; Mosquera, M.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000185689  

Continuum modeling of dislocation microstructures under tribological loading
Lee, S.-H.; Wieners, C.; Schulz, K.
2025. Tribology International, 209, 110731. doi:10.1016/j.triboint.2025.110731  

A Localized Orthogonal Decomposition Method for Heterogeneous Stokes Problems
Hauck, M.; Lozinski, A.
2025. SIAM Journal on Numerical Analysis, 63 (4), 1617–1641. doi:10.1137/24M1704166 

Transport and deposition of inhaled fibers in a realistic female airway model: A combined experimental and numerical study
Prinz, F.; Kánská, J.; Elcner, J.; Hájek, O.; Kummerländer, A.; Krause, M. J.; Jícha, M.; Lízal, F.
2025. Computers in Biology and Medicine, 194, 110473. doi:10.1016/j.compbiomed.2025.110473  

Approximation of minimizers of the Ginzburg–Landau energy in non-convex domains
Dörich, B.
2025. KIT, Karlsruhe. doi:10.5445/IR/1000183843  

A digital urban twin enabling interactive pollution predictions and enhanced planning
Teutscher, D.; Bukreev, F.; Kummerländer, A.; Simonis, S.; Bächler, P.; Rezaee, A.; Hermansdorfer, M.; Krause, M. J.
2025. Building and Environment, 281, 113093. doi:10.1016/j.buildenv.2025.113093  

Time-dependent electromagnetic scattering from dispersive materials
Nick, J.; Burkhard, S.; Lubich, C.
2025. IMA Journal of Numerical Analysis, 45 (5), 2545–2580. doi:10.1093/imanum/drae071  

A non-iterative domain decomposition time integrator for linear wave equations
Buchholz, T.; Hochbruck, M.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000183505  

Hybrid discontinuous Galerkin discretizations for the damped time-harmonic Galbrun’s equation
Halla, M.; Lehrenfeld, C.; Beeck, T. van
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000183453  

On the instabilities of naive FEM discretizations for PDEs with sign-changing coefficients
Halla, M.; Oberender, F.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000183451  

Optimal spectral approximation in the overlaps for generalized finite element methods
Alber, C.; Bastian, P.; Hauck, M.; Scheichl, R.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000183415  

TEEMLEAP : A New Testbed for Exploring Machine Learning in Atmospheric Prediction for Research and Education
Wilhelm, J.; Quinting, J.; Burba, M.; Hollborn, S.; Ehret, U.; Pena Sánchez, I.; Lerch, S.; Meyer, J.; Verfürth, B.; Knippertz, P.
2025. Journal of Advances in Modeling Earth Systems, 17 (7), e2024MS004881. doi:10.1029/2024MS004881  

An all-at-once solver for visco-acoustic full waveform inversion in the time-domain
Rheinbay, C.; Rieder, A.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000182886  

Radial Perfectly Matched Layers and Infinite Elements for the Anisotropic Wave Equation
Halla, M.; Kachanovska, M.; Wess, M.
2025. SIAM Journal on Mathematical Analysis, 57 (3), 3171 – 3216. doi:10.1137/24M1636551 

ENERGY MATCHING IN REDUCED PASSIVE AND PORT-HAMILTONIAN SYSTEMS*
Holicki, T.; Nicodemus, J.; Schwerdtner, P.; Unger, B.
2025. SIAM Journal on Control and Optimization, 63 (3), 2154 – 2176. doi:10.1137/23M1600931 

One Shot Inverse Scattering Revisited
Griesmaier, R.; Hanke, M.
2025. SIAM Journal on Imaging Sciences, 18 (2), 881–905. doi:10.1137/24M1709753  

A hybrid high-order method for the Gross–Pitaevskii eigenvalue problem
Hauck, M.; Liang, Y.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000182615  

A generalized framework for higher-order localized orthogonal decomposition methods
Hauck, M.; Lozinski, A.; Maier, R.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000182614  

Multilevel stochastic gradient descent for optimal control under uncertainty
Baumgarten, N.; Schneiderhan, D.
2025. KIT, Karlsruhe. doi:10.5445/IR/1000182567  

A limiting absorption principle for the scattering by a periodic layer in the case of a cut-off value
Kirsch, A.
2025. KIT, Karlsruhe. doi:10.5445/IR/1000182456  

Spectral gap properties of perturbed periodic media
Kirsch, A.; Schweizer, B.
2025. KIT, Karlsruhe. doi:10.5445/IR/1000182454  

A localized orthogonal decomposition method for heterogeneous Stokes problems
Hauck, M.; Lozinski, A.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000182313  

Limit consistency of lattice Boltzmann equations
Simonis, S.; Krause, M. J.
2025. ESAIM: Mathematical Modelling and Numerical Analysis, 59 (3), 1271–1299. doi:10.1051/m2an/2025026  

Gautschi-type and implicit-explicit integrators for constrained wave equations
Altmann, R.; Dörich, B.; Zimmer, C.
2025. KIT, Karlsruhe 

The trouble with the limiting absorption principle for periodic waveguides
Kirsch, A.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000181890  

Time harmonic Maxwell’s equations in an open periodic waveguide: a limiting absorption principle and the radiation condition
Kirsch, A.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000181889  

Benchmark case for the inverse determination of adsorption parameters using lattice Boltzmann methods and gradient-based optimization
Ito, S.; Großmann, S.; Bukreev, F.; Jeßberger, J.; Krause, M. J.
2025. Chemical Engineering Science, 309, 121467. doi:10.1016/j.ces.2025.121467  

Elliptical Silicon Nanowire Covered by the SEI in a 2D Chemo‐Mechanical Simulation
Schoof, R.; Köbbing, L.; Latz, A.; Horstmann, B.; Dörfler, W.
2025. Batteries & Supercaps, 8 (5). doi:10.1002/batt.202400604  

Potential for damage to fruits during transport through cross-section constrictions
Marquardt, J. E.; Eysel, B.; Sadric, M.; Rauh, C.; Krause, M. J.
2025. Journal of Food Engineering, 392, 112473. doi:10.1016/j.jfoodeng.2025.112473  

On the mathematical foundation of full waveform inversion in viscoelastic vertically transverse isotropic media (revised)
Rieder, A.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000181267  

Time-integration of Gaussian variational approximation for the magnetic Schrödinger equation
Scheifinger, M.; Busch, K.; Hochbruck, M.; Lasser, C.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000181084  

The PML-method for a scattering problem for a local perturbation of an open periodic waveguide
Kirsch, A.; Zhang, R.
2025. Numerische Mathematik, 157 (2), 717–748. doi:10.1007/s00211-025-01456-9  

Benchmark Simulation of Laminar Reactive Micromixing Using Lattice Boltzmann Methods
Bukreev, F.; Kummerländer, A.; Jeßberger, J.; Teutscher, D.; Simonis, S.; Bothe, D.; Krause, M. J.
2025. AIAA Journal, 63 (4), 1295–1304. doi:10.2514/1.J064234 

Asymptotic-Preserving and Energy Stable Dynamical Low-Rank Approximation for Thermal Radiative Transfer Equations
Frank, M.; Kusch, J.; Patwardhan, C.
2025. Multiscale Modeling & Simulation, 23 (1), 278–312. doi:10.1137/24M1646303 

Scalable Method for Bayesian Experimental Design without Integrating over Posterior Distribution
Hoang, V.; Espath, L.; Krumscheid, S.; Tempone, R.
2025. SIAM/ASA Journal on Uncertainty Quantification, 13 (1), 114–139. doi:10.1137/23M1603364 

A nonuniform mesh method in the Floquet parameter domain for wave scattering by periodic surfaces
Arens, T.; Zhang, R.
2025. Mathematical Methods in the Applied Sciences, 48 (4), 4289–4309. doi:10.1002/mma.10548  

A localized orthogonal decomposition strategy for hybrid discontinuous Galerkin methods
Lu, P.; Maier, R.; Rupp, A.
2025. ESAIM: Mathematical Modelling and Numerical Analysis, 59 (2), 1213–1237. doi:10.1051/m2an/2025029  

Natural convection in the horizontal annulus: Critical Rayleigh number for the steady problem
Passerini, A.; Rummler, B.; Růžička, M.; Thäter, G.
2025. ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 105 (3), Art.-Nr.: e202300535. doi:10.1002/zamm.202300535  

Homogenized lattice Boltzmann methods for fluid flow through porous media – Part I: Kinetic model derivation
Simonis, S.; Hafen, N.; Jeßberger, J.; Dapelo, D.; Thäter, G.; Krause, M. J.
2025. ESAIM: Mathematical Modelling and Numerical Analysis, 59 (2), 789–813. doi:10.1051/m2an/2025005  

A parallel, energy-stable low-rank integrator for nonlinear multi-scale thermal radiative transfer
Patwardhan, C.; Kusch, J.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000179911  

In memoriam Alfred K Louis
Hahn, B.; Maass, P.; Rieder, A.; Schuster, T.
2025. Inverse Problems, 41 (2), 020201. doi:10.1088/1361-6420/ad9cb6 

Local time-integration for Friedrich’s systems
Hochbruck, M.; Scheifinger, M.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000179811  

Strong Norm Error Bounds for Quasilinear Wave Equations Under Weak CFL-Type Conditions
Dörich, B.
2025. Foundations of Computational Mathematics, 25 (1), 303–350. doi:10.1007/s10208-024-09639-w  

Error analysis of an implicit–explicit time discretization scheme for semilinear wave equations with application to multiscale problems
Eckhardt, D.; Hochbruck, M.; Verfürth, B.
2025. IMA Journal of Numerical Analysis, Art.-Nr. draf092. doi:10.1093/imanum/draf092 

Leveraging time and parameters for nonlinear model reduction methods
Glas, S.; Unger, B.
2025. IFAC-PapersOnLine, 59 (19), 550–555. doi:10.1016/j.ifacol.2025.11.092  

Employing nonresonant step sizes for time integration of highly oscillatory nonlinear Dirac equations
Jahnke, T.; Kirn, M.
2025. IMA Journal of Numerical Analysis. doi:10.1093/imanum/draf085 

A hybrid Lattice-Boltzmann model for hydro-electrochemical modeling and sensitivity analysis of crystallization potential in nanoporous media. Part I: simulation model
Bukreev, F.; Kummerländer, A.; Jeßberger, J.; Teutscher, D.; Ito, S.; Simonis, S.; Dapelo, D.; Nezhad, M. M.; Nirschl, H.; Krause, M. J.
2025. Engineering with Computers. doi:10.1007/s00366-025-02216-x  

A hybrid Lattice-Boltzmann model for hydro-electrochemical modeling and sensitivity analysis of crystallization potential in nanoporous media. Part II: application to the identification and quantification of influencing factors of phosphate saturation
Bukreev, F.; Kummerländer, A.; Jeßberger, J.; Teutscher, D.; Ito, S.; Simonis, S.; Dapelo, D.; Nezhad, M. M.; Nirschl, H.; Krause, M. J.
2025. Engineering with Computers, 1. doi:10.1007/s00366-025-02217-w  

Improved Error Bounds for Approximations of High-Frequency Wave Propagation in Nonlinear Dispersive Media
Baumstark, J.; Jahnke, T.
2025. Asymptotic Analysis. doi:10.1177/09217134251356897  

A new T-compatibility condition and its application to the discretization of the damped time-harmonic Galbrun’s equation
Halla, M.; Lehrenfeld, C.; Stocker, P.
2025. IMA Journal of Numerical Analysis. doi:10.1093/imanum/draf071  

Predicting Filter Medium Performances in Chamber Filter Presses with Digital Twins Using Neural Network Technologies
Teutscher, D.; Weber-Carstanjen, T.; Simonis, S.; Krause, M. J.
2025. Applied Sciences (Switzerland), 15 (9), 4933. doi:10.3390/app15094933  

Calculation of Single and Multiple Low Reynolds Number Free Jets with a Lattice-Boltzmann Method
Hettel, M.; Bukreev, F.; Daymo, E.; Kummerländer, A.; Krause, M. J.; Deutschmann, O.
2025. AIAA Journal, 1–14. doi:10.2514/1.J064280 

Finite element discretization of nonlinear models of ultrasound heating
Careaga, J.; Dörich, B.; Nikolić, V.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000178566  

Low-rank variance reduction for uncertain radiative transfer with control variates
Patwardhan, C.; Stammer, P.; Løvbak, E.; Kusch, J.; Krumscheid, S.
2025. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000178192  

Optimized Schwarz Waveform Relaxation Methods for the Telegrapher Equation
Al-Khaleel, M. D.; Gander, M. J.; Kumbhar, P. M.
2024. SIAM Journal on Scientific Computing, 46 (6), A3528 – A3551. doi:10.1137/24M1642962 

On the mathematical foundation of full waveform inversion in viscoelastic vertically transverse isotropic media
Rieder, A.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000176962  

Statistical variational data assimilation
Benaceur, A.; Verfürth, B.
2024. Computer Methods in Applied Mechanics and Engineering, 432 (B), 117402. doi:10.1016/j.cma.2024.117402  

A stochastic Galerkin lattice Boltzmann method for incompressible fluid flows with uncertainties
Zhong, M.; Xiao, T.; Krause, M. J.; Frank, M.; Simonis, S.
2024. Journal of Computational Physics, 517, 113344. doi:10.1016/j.jcp.2024.113344  

Far field operator splitting and completion in inverse medium scattering
Griesmaier, R.; Schätzle, L.
2024. Inverse Problems, 40 (11), 115010. doi:10.1088/1361-6420/ad7c77  

One shot inverse scattering revisited
Griesmaier, R.; Hanke, M.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000176271  

Molecular Basis of MC1R Activation: Mutation‐Induced Alterations in Structural Dynamics
Cavatão, F. G.; Pinto, É. S. M.; Krause, M. J.; Alho, C. S.; Dorn, M.
2024. Proteins: Structure, Function, and Bioinformatics, 92 (11), 1297–1307. doi:10.1002/prot.26722 

Employing nonresonant step sizes for time integration of highly oscillatory nonlinear Dirac equations
Jahnke, T.; Kirn, M.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000175882  

A microlocal and visual comparison of 2D Kirchhoff migration formulas in seismic imaging
Ganster, K.; Todd Quinto, E.; Rieder, A.
2024. Inverse Problems, 40 (11), 115001. doi:10.1088/1361-6420/ad797b  

A novel model for direct numerical simulation of suspension dynamics with arbitrarily shaped convex particles
Marquardt, J. E.; Hafen, N.; Krause, M. J.
2024. Computer Physics Communications, 304, Art.-Nr.: 109321. doi:10.1016/j.cpc.2024.109321  

Analytical and numerical approximations to highly oscillatory solutions of nonlinear Friedrichs systems
Jahnke, T.; Mödl, J.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000175756  

A Fully Parallelized and Budgeted Multilevel Monte Carlo Method and the Application to Acoustic Waves
Baumgarten, N.; Krumscheid, S.; Wieners, C.
2024. SIAM/ASA Journal on Uncertainty Quantification, 12 (3), 901–931. doi:10.1137/23M1588354 

A multiscale approach to the stationary Ginzburg–Landau equations of superconductivity
Döding, C.; Dörich, B.; Henning, P.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000174322  

A high‐order numerical method for solving non‐periodic scattering problems in three‐dimensional bi‐periodic structures
Arens, T.; Shafieeabyaneh, N.; Zhang, R.
2024. ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 104 (9), Art.-Nr.: e202300650. doi:10.1002/zamm.202300650  

Numerical evaluation of elasto‐mechanical and visco‐elastic electro‐mechanical models of the human heart
Fröhlich, J.; Gerach, T.; Krauß, J.; Loewe, A.; Stengel, L.; Wieners, C.
2024. GAMM-Mitteilungen, 46 (3-4), 1–15. doi:10.1002/gamm.202370010  

Localized Implicit Time Stepping for the Wave Equation
Gallistl, D.; Maier, R.
2024. SIAM Journal on Numerical Analysis, 62 (4), 1589 – 1608. doi:10.1137/23M1582618 

The {C}alderon operator for the {M}axwell system in the exterior of an infinite cylinder in
Kirsch, A.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000173766  

Time harmonic Maxwell’s equations in periodic waveguides
Kirsch, A.; Schweizer, B.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000173765  

Periodic wave-guides revisited: Radiation conditions, limiting absorption principles, and the space of bounded solutions
Kirsch, A.; Schweizer, B.
2024. doi:10.5445/IR/1000173764  

Inverse electromagnetic scattering problems for long tubular objects
Arens, T.; Knöller, M.; Schurr, R.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000173646  

Error analysis of DGTD for linear Maxwell equations with inhomogeneous interface conditions
Dörich, B.; Dörner, J.; Hochbruck, M.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000173144  

Identification of reaction rate parameters from uncertain spatially distributed concentration data using gradient-based PDE constrained optimization
Ito, S.; Jeßberger, J.; Simonis, S.; Bukreev, F.; Kummerländer, A.; Zimmermann, A.; Thäter, G.; Pesch, G. R.; Thöming, J.; Krause, M. J.
2024. Computers and Mathematics with Applications, 167, 249 – 263. doi:10.1016/j.camwa.2024.05.026  

Maximum norm error bounds for the full discretization of nonautonomous wave equations
Dörich, B.; Leibold, J.; Maier, B.
2024. IMA Journal of Numerical Analysis, 44 (4), 2480–2512. doi:10.1093/imanum/drad065 

Variational Gaussian approximation for the magnetic Schrödinger equation *
Burkhard, S.; Dörich, B.; Hochbruck, M.; Lasser, C.
2024. Journal of Physics A: Mathematical and Theoretical, 57 (29), 295202. doi:10.1088/1751-8121/ad591e  

Modeling and simulation of chemo-elasto-plastically coupled battery active particles
Schoof, R.; Niermann, J.; Dyck, A.; Böhlke, T.; Dörfler, W.
2024. Computational Mechanics. doi:10.1007/s00466-024-02499-9  

Discrete gradients in short-range molecular dynamics simulations
Grimm, V.; Kliesch, T.; Quispel, G. R. W.
2024. Numerical Algorithms, 96 (3), 1189–1220. doi:10.1007/s11075-023-01717-4  

Error Bounds for Discrete Minimizers of the Ginzburg–Landau Energy in the High- Regime
Dörich, B.; Henning, P.
2024. SIAM Journal on Numerical Analysis, 62 (3), 1313–1343. doi:10.1137/23M1560938 

Semi-explicit integration of second order for weakly coupled poroelasticity
Altmann, R.; Maier, R.; Unger, B.
2024. BIT Numerical Mathematics, 64 (2), 20. doi:10.1007/s10543-024-01021-0  

Error analysis of an implicit-explicit time discretization scheme for semilinear wave equations with application to multiscale problems
Eckhardt, D.; Hochbruck, M.; Verfürth, B.
2024. Karlsruher Institut für Technologie (KIT). doi:10.48550/arXiv.2406.09889  

A novel particle decomposition scheme to improve parallel performance of fully resolved particulate flow simulations
Marquardt, J. E.; Hafen, N.; Krause, M. J.
2024. Journal of Computational Science, 78, Art.-Nr.: 102263. doi:10.1016/j.jocs.2024.102263  

The temporal domain derivative in inverse acoustic obstacle scattering
Knöller, M.; Nick, J.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000170761  

Tangential Cone Condition for the Full Waveform Forward Operator in the Viscoelastic Regime: The Nonlocal Case
Eller, M.; Griesmaier, R.; Rieder, A.
2024. SIAM Journal on Applied Mathematics, 84 (2), 412–432. doi:10.1137/23M1551845 

A microlocal and visual comparison of 2D Kirchhoff migration formulas in seismic imaging
Ganster, K.; Quinto, E. T.; Rieder, A.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000170104  

Lattice-Boltzmann LES modelling of a full-scale, biogas-mixed anaerobic digester
Dapelo, D.; Kummerländer, A.; Krause, M. J.; Bridgeman, J.
2024. Engineering with Computers, 40 (2), 715–739. doi:10.1007/s00366-023-01854-3  

Comprehensive experimental and numerical validation of Lattice Boltzmann fluid flow and particle simulations in a child respiratory tract
Prinz, F.; Pokorný, J.; Elcner, J.; Lízal, F.; Mišík, O.; Malý, M.; Bělka, M.; Hafen, N.; Kummerländer, A.; Krause, M. J.; Jedelský, J.; Jícha, M.
2024. Computers in Biology and Medicine, 170, Art.-Nr.: 107994. doi:10.1016/j.compbiomed.2024.107994 

Essential parameters needed for a U-Net-based segmentation of individual bones on planning CT images in the head and neck region using limited datasets for radiotherapy application
Yawson, A. K.; Walter, A.; Wolf, N.; Klüter, S.; Hoegen, P.; Adeberg, S.; Debus, J.; Frank, M.; Jäkel, O.; Giske, K.
2024. Physics in Medicine & Biology, 69 (3), Art.-Nr.: 035008. doi:10.1088/1361-6560/ad1996  

Two-step homogenization of spatiotemporal metasurfaces using an eigenmode-based approach
Garg, P.; Lamprianidis, A. G.; Rahman, S.; Stefanou, N.; Almpanis, E.; Papanikolaou, N.; Verfürth, B.; Rockstuhl, C.
2024. Optical Materials Express, 14 (2), 549–563. doi:10.1364/OME.509897 

Approximation method for fast calculation of transmission in multi-mode waveguides
Paszkiewicz, M.; Sukhova, M.; Dörfler, W.; Rockstuhl, C.
2024. Journal of the Optical Society of America A: Optics and Image Science, and Vision, 41 (2), 174 – 184. doi:10.1364/JOSAA.504950  

Asymptotic-preserving and energy stable dynamical low-rank approximation for thermal radiative transfer equations
Patwardhan, C.; Frank, M.; Kusch, J.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000168827  

Improved error bounds for approximations of high-frequency wave propagation in nonlinear dispersive media
Baumstark, J.; Jahnke, T.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000168785  

Polarized High-frequency Wave Propagation Beyond the Nonlinear Schrödinger Approximation
Baumstark, J.; Jahnke, T.; Lubich, C.
2024. SIAM Journal on Mathematical Analysis, 56 (1), 454–473. doi:10.1137/22M1504810 

Far field operator splitting and completion in inverse medium scattering
Griesmaier, R.; Schätzle, L.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000168192  

Error analysis of second-order local time integration methods for discontinuous Galerkin discretizations of linear wave equations
Carle, C.; Hochbruck, M.
2024. Mathematics of Computation, 93 (350), 2611 – 2641. doi:10.1090/mcom/3952 

A novel model for direct numerical simulation of suspension dynamics with arbitrarily shaped convex particles
Marquardt, J. E.; Hafen, N.; Krause, M. J.
2024. doi:10.48550/arXiv.2401.10878 

Just-in-Time Fluid Flow Simulation on Mobile Devices Using OpenVisFlow and OpenLB
Teutscher, D.; Kummerländer, A.; Bukreev, F.; Dorn, M.; Krause, M. J.
2024. Applied Sciences, 14 (5), 1784. doi:10.3390/app14051784  

Assessment of Kaistella jeonii esterase conformational dynamics in response to poly(ethylene terephthalate) binding
Pinto, E. S. M.; Mangini, A. T.; Novo, L. C. C.; Cavatao, F. G.; Krause, M. J.; Dorn, M.
2024. Current Research in Structural Biology, 7, Art.-Nr.: 100130. doi:10.1016/j.crstbi.2024.100130  

Robust fully discrete error bounds for the Kuznetsov equations in the inviscid limit
Dörich, B.; Nikolić, V.
2024. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000167217  

The domain derivative in inverse obstacle scattering with nonlinear impedance boundary condition
Fink, L.; Hettlich, F.
2024. Inverse Problems, 40 (1), 015001. doi:10.1088/1361-6420/ad0c92  

On trajectories of complex-valued interior transmission eigenvalues
Pieronek, L.; Kleefeld, A.
2024. Inverse Problems and Imaging, 18 (2), 480–516. doi:10.3934/ipi.2023041 

Binary fluid flow simulations with free energy lattice Boltzmann methods
Simonis, S.; Nguyen, J.; Avis, S. J.; Dörfler, W.; Krause, M. J.
2024. Discrete and Continuous Dynamical Systems - S, 17 (11), 3278–3294. doi:10.3934/dcdss.2023069  

Neural Network Approximation of Coarse-Scale Surrogates in Numerical Homogenization
Kröpfl, F.; Maier, R.; Peterseim, D.
2023. Multiscale Modeling and Simulation, 21 (4), 1457 – 1485. doi:10.1137/22M1524278 

Continuum-kinematics-based peridynamics and phase-field approximation of non-local dynamic fracture
Partmann, K.; Wieners, C.; Weinberg, K.
2023. International Journal of Fracture, 244 (1-2), 187–200. doi:10.1007/s10704-023-00726-7  

Simulation of the deformation for cycling chemo-mechanically coupled battery active particles with mechanical constraints
Schoof, R.; Castelli, G. F.; Dörfler, W.
2023. Computers & Mathematics with Applications, 149, 135–149. doi:10.1016/j.camwa.2023.08.027 

Time-dependent electromagnetic scattering from dispersive materials
Nick, J.; Burkhard, S.; Lubich, C.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000164012  

KiT-RT: An extendable framework for radiative transfer and therapy
Kusch, J.; Schotthöfer, S.; Stammer, P.; Wolters, J.; Xiao, T.
2023. ACM Transactions on Mathematical Software, 49 (4), Art.-Nr.: 38. doi:10.1145/3630001 

Variational Gaussian approximation for the magnetic Schrödinger equation
Burkhard, S.; Dörich, B.; Hochbruck, M.; Lasser, C.
2023. arxiv. doi:10.48550/arXiv.2310.16734  

Consistent lattice Boltzmann methods for the volume averaged Navier–Stokes equations
Bukreev, F.; Simonis, S.; Kummerländer, A.; Jeßberger, J.; Krause, M. J.
2023. Journal of Computational Physics, 490, Art.-Nr.: 112301. doi:10.1016/j.jcp.2023.112301 

Variational Gaussian approximation for the magnetic Schrödinger equation
Burkhard, S.; Dörich, B.; Hochbruck, M.; Lasser, C.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000154431/v2  

Splitting integrators for stochastic Lie–Poisson systems
Bréhier, C.-E.; Cohen, D.; Jahnke, T.
2023. Mathematics of Computation, 92 (343), 2167 – 2216. doi:10.1090/mcom/3829 

An Improved High-Order Method for Elliptic Multiscale Problems
Dong, Z.; Hauck, M.; Maier, R.
2023. SIAM Journal on Numerical Analysis, 61 (4), 1918–1937. doi:10.1137/22M153392X 

Global continua of solutions to the Lugiato–Lefever model for frequency combs obtained by two-mode pumping
Gasmi, E.; Jahnke, T.; Kirn, M.; Reichel, W.
2023. Zeitschrift für angewandte Mathematik und Physik, 74 (4), Art.-Nr.: 168. doi:10.1007/s00033-023-02060-3  

A high-order numerical method for solving non-periodic scattering problems in three-dimensional bi-periodic structures
Arens, T.; Shafieeabyaneh, N.; Zhang, R.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000161312  

Wellposedness and regularity for linear Maxwell equations with surface current
Dörich, B.; Zerulla, K.
2023. Zeitschrift für angewandte Mathematik und Physik, 74 (4), Art.-Nr.: 131. doi:10.1007/s00033-023-02021-w  

Simulation of Dynamic Rearrangement Events in Wall-Flow Filters Applying Lattice Boltzmann Methods
Hafen, N.; Marquardt, J. E.; Dittler, A.; Krause, M. J.
2023. Fluids, 8 (7), Art.-Nr.: 213. doi:10.3390/fluids8070213  

A fully parallelized and budgeted multi-level Monte Carlo method and the application to acoustic waves
Baumgarten, N.; Krumscheid, S.; Wieners, C.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000161083  

Multiparameter 2-D viscoelastic full-waveform inversion of Rayleigh waves: a field experiment at Krauthausen test site
Gao, L.; Pan, Y.; Rieder, A.; Bohlen, T.; Mao, W.
2023. Geophysical Journal International, 234 (1), 297–312. doi:10.1093/gji/ggad072 

Monotonicity-based shape reconstruction for an inverse scattering problem in a waveguide
Arens, T.; Griesmaier, R.; Zhang, R.
2023. Inverse Problems, 39 (7), Art.-Nr.: 075009. doi:10.1088/1361-6420/acd4e0  

The nucleotide excision repair proteins through the lens of molecular dynamics simulations
Pinto, É. S. M.; Krause, M. J.; Dorn, M.; Feltes, B. C.
2023. DNA Repair, 127, Art.-Nr.: 103510. doi:10.1016/j.dnarep.2023.103510 

Approximate Inversion of a Class of Generalized Radon Transforms
Ganster, K.; Rieder, A.
2023. SIAM Journal on Imaging Sciences, 16 (2), 842–866. doi:10.1137/22M1512417 

Meta-analyses of host metagenomes from colorectal cancer patients reveal strong relationship between colorectal cancer-associated species
Riveros Escalona, M. A.; Poloni, J. de F.; Krause, M. J.; Dorn, M.
2023. Molecular Omics, 19 (5), 429–444. doi:10.1039/d3mo00021d 

The domain derivate in inverse obstacle scattering with nonlinear impedance boundary condition
Fink, L.; Hettlich, F.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000160087  

Fully discrete heterogeneous multiscale method for parabolic problems with multiple spatial and temporal scales
Eckhardt, D.; Verfürth, B.
2023. BIT Numerical Mathematics, 63 (2), Art.-Nr.: 35. doi:10.1007/s10543-023-00973-z  

On numerical methods for the semi-nonrelativistic limit system of the nonlinear Dirac equation
Jahnke, T.; Kirn, M.
2023. BIT Numerical Mathematics, 63 (2), 26. doi:10.1007/s10543-023-00971-1  

Approximation of High-Frequency Wave Propagation in Dispersive Media
Baumstark, J.; Jahnke, T.
2023. SIAM Journal on Mathematical Analysis, 55 (2), 1214–1245. doi:10.1137/22M1474035 

Simulation of adsorption processes on moving particles based on an Euler-Euler description using a lattice Boltzmann discretization
Bukreev, F.; Raichle, F.; Nirschl, H.; Krause, M. J.
2023. Chemical Engineering Science, 270, Art._Nr.: 118485. doi:10.1016/j.ces.2023.118485 

Inexact Newton regularizations with uniformly convex stability terms: a unified convergence analysis
Margotti, F.; Pauleti, M.; Rieder, A.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000157900  

Study on an hp‐Adaptive Finite Element Solver for a Chemo‐Mechanical Battery Particle Model
Castelli, G. F.; Dörfler, W.
2023. PAMM, 22 (1), Art.-Nr.: e202200191. doi:10.1002/pamm.202200191  

Error bounds for discrete minimizers of the {G}inzburg--{L}andau energy in the high- regime
Dörich, B.; Henning, P.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000156898  

Adaptive mesh refinement for the Landau–Lifshitz–Gilbert equation
Bohn, J.; Dörfler, W.; Feischl, M.; Karch, S.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000156861  

Dynamical low-rank integrators for second-order matrix differential equations
Hochbruck, M.; Neher, M.; Schrammer, S.
2023. BIT Numerical Mathematics, 63 (1), Art.-Nr.: 4. doi:10.1007/s10543-023-00941-7  

Constructing relaxation systems for lattice Boltzmann methods
Simonis, S.; Frank, M.; Krause, M. J.
2023. Applied Mathematics Letters, 137, Art.-Nr.: 108484. doi:10.1016/j.aml.2022.108484 

Machine learning-based conditional mean filter: A generalization of the ensemble Kalman filter for nonlinear data assimilation
Hoang, T.-V.; Krumscheid, S.; Matthies, H. G.; Tempone, R.
2023. Foundations of Data Science, 5, 56–80. doi:10.3934/fods.2022016 

On the Stability of Robust Dynamical Low-Rank Approximations for Hyperbolic Problems
Kusch, J.; Einkemmer, L.; Ceruti, G.
2023. SIAM Journal on Scientific Computing, 45 (1), A1–A24. doi:10.1137/21M1446289 

Numerical investigation of detachment and transport of particulate structures in wall-flow filters using lattice Boltzmann methods
Hafen, N.; Thieringer, J. R. D.; Meyer, J.; Krause, M. J.; Dittler, A.
2023. Journal of Fluid Mechanics, 956, Artkel-Nr.: A30. doi:10.1017/jfm.2023.35  

Maximizing the electromagnetic chirality of thin metallic nanowires at optical frequencies
Fernandez-Corbaton, I.; Griesmaier, R.; Knöller, M.; Rockstuhl, C.
2023. Journal of Computational Physics, 475, Art.-Nr.: 111854. doi:10.1016/j.jcp.2022.111854  

Tangential cone condition for the full waveform forward operator in the viscoelastic regime: the non-local case
Eller, M.; Griesmaier, R.; Rieder, A.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000155827  

Monotonicity in inverse scattering for Maxwell’s equations
Albicker, A.; Griesmaier, R.
2023. Inverse Problems and Imaging, 17, 68–105. doi:10.3934/ipi.2022032 

Simulation of the deformation for cycling chemo-mechanically coupled battery active particles with mechanical constraints
Schoof, R.; Castelli, G. F.; Dörfler, W.
2023. doi:10.48550/arXiv.2302.07786  

Homogenized lattice Boltzmann methods for fluid flow through porous media – part I: kinetic model derivation
Simonis, S.; Hafen, N.; Jessberger, J.; Dapelo, D.; Thäter, G.; Krause, M. J.
2023. doi:10.48550/arXiv.2310.14746 

Two-step homogenization of spatiotemporal metasurfaces using an eigenmode-based approach
Garg, P.; Lamprianidis, A.; Rahman, S.; Stefanou, N.; Papanikolaou, N.; Almpanis, E.; Verfürth, B.; Rockstuhl, C.
2023. Optica Publishing Group (OSA). doi:10.1364/opticaopen.24449380  

Quantifying uncertain system outputs via the multi-level Monte Carlo method --- distribution and robustness measures
Ayoul-Guilmard, Q.; Ganesh, S.; Krumscheid, S.; Nobile, F.
2023. International Journal for Uncertainty Quantification, 13 (5), 61–98. doi:10.1615/Int.J.UncertaintyQuantification.2023045259 

On the scattering of a plane wave by a perturbed open periodic waveguide
Kirsch, A.
2023. Mathematical Methods in the Applied Sciences, 46 (9), 10698–10718. doi:10.1002/mma.9147  

Simulation of Particulate Matter Structure Detachment from Surfaces of Wall-Flow Filters for Elevated Velocities Applying Lattice Boltzmann Methods
Hafen, N.; Marquardt, J. E.; Dittler, A.; Krause, M. J.
2023. Fluids, 8 (3), Art.-Nr.: 99. doi:10.3390/fluids8030099  

On the convergence of the regularized entropy-based moment method for kinetic equations
Alldredge, G. W.; Frank, M.; Giesselmann, J.
2023. The SMAI Journal of computational mathematics, 9, 1 – 29. doi:10.5802/smai-jcm.93  

Simulation of the Deformation for Cycling Chemo-Mechanically Coupled Battery Active Particles with Mechanical Constraints
Schoof, R.; Castelli, G. F.; Dörfler, W.
2023. doi:10.48550/arxiv.2302.07786  

Rank-adaptive dynamical low-rank integrators for first-order and second-order matrix differential equations
Hochbruck, M.; Neher, M.; Schrammer, S.
2023. BIT Numerical Mathematics, 63 (1), Art.-Nr.: 9. doi:10.1007/s10543-023-00942-6  

Efficient time splitting schemes for the monodomain equation in cardiac electrophysiology
Lindner, L. P.; Gerach, T.; Jahnke, T.; Loewe, A.; Weiss, D.; Wieners, C.
2023. International Journal for Numerical Methods in Biomedical Engineering, 39 (2), Art.-Nr.: e3666. doi:10.1002/cnm.3666  

Space-Time Discontinuous Galerkin Methods for Weak Solutions of Hyperbolic Linear Symmetric Friedrichs Systems
Corallo, D.; Dörfler, W.; Wieners, C.
2023. Journal of Scientific Computing, 94 (1), Art.-Nr.: 27. doi:10.1007/s10915-022-02076-3  

Error analysis of second-order locally implicit and local time-stepping methods for discontinuous Galerkin discretizations of linear wave equations
Carle, C.; Hochbruck, M.
2023. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000154254  

Optimal -estimates for an isoparametric finite element discretization of elliptic boundary value problems
Dörich, B.; Leibold, J.; Maier, B.
2023. ETNA - Electronic Transactions on Numerical Analysis, 58, 1–21. doi:10.1553/etna_vol58s1 

Error analysis for full discretizations of quasilinear wave-type equations with two variants of the implicit midpoint rule
Maier, B.
2023. IMA Journal of Numerical Analysis, 43 (2), 1149–1180. doi:10.1093/imanum/drac010 

A Multilevel Stochastic Collocation Method for Schrödinger Equations with a Random Potential
Jahnke, T.; Stein, B.
2022. SIAM/ASA Journal on Uncertainty Quantification, 10 (4), 1753–1780. doi:10.1137/21M1440517 

Numerical Upscaling for Wave Equations with Time-Dependent Multiscale Coefficients
Maier, B.; Verfürth, B.
2022. Multiscale Modeling & Simulation, 20 (4), 1169–1190. doi:10.1137/21M1438244 

On potential-based shape derivatives of the electromagnetic transmission problem
Arens, T.; Hagemann, F.; Hettlich, F.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000154080  

Modeling four-dimensional metamaterials: a T-matrix approach to describe time-varying metasurfaces
Garg, P.; Lamprianidis, A. G.; Beutel, D.; Karamanos, T.; Verfürth, B.; Rockstuhl, C.
2022. Optics Express, 30 (25), 45832. doi:10.1364/OE.476035  

A discrete contact model for complex arbitrary-shaped convex geometries
Marquardt, J. E.; Römer, U. J.; Nirschl, H.; Krause, M. J.
2022. Particuology. doi:10.1016/j.partic.2022.12.005  

Dynamical low-rank approximation for Marshak waves
Ceruti, G.; Frank, M.; Kusch, J.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000154134  

Monotonicity-based shape reconstruction for an inverse scattering problem in a waveguide
Arens, T.; Griesmaier, R.; Zhang, R.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000153499  

Inverse medium scattering for a nonlinear Helmholtz equation
Griesmaier, R.; Knöller, M.; Mandel, R.
2022. Journal of Mathematical Analysis and Applications, 515 (1), Art.-Nr. 126356. doi:10.1016/j.jmaa.2022.126356 

Analysis of a Peaceman–Rachford ADI scheme for Maxwell equations in heterogenous media
Zerulla, K.; Jahnke, T.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000152910  

On numerical methods for the semi-nonrelativistic system of the nonlinear Dirac equation
Jahnke, T.; Kirn, M.
2022. doi:10.5445/IR/1000152783  

The factorization method and Capon’s method for random source identification in experimental aeroacoustics
Griesmaier, R.; Raumer, H.-G.
2022. Inverse Problems, 38 (11), Art.-Nr.: 115004. doi:10.1088/1361-6420/ac90e4  

Comparison of an h- and hp-Adaptive Finite Element Solver for Chemo-Mechanically Coupled Battery Electrode Particles
Castelli, G. F.; Dörfler, W.
2022. Examples and counterexamples, 2, Art.Nr. 100083. doi:10.1016/j.exco.2022.100083  

Mathematik
Arens, T.; Hettlich, F.; Karpfinger, C.; Kockelkorn, U.; Lichtenegger, K.; Stachel, H.
2022. Springer-Verlag. doi:10.1007/978-3-662-64389-1 

Transformation-optics modeling of 3D-printed freeform waveguides
Nesic, A.; Blaicher, M.; Orlandini, E.; Olariu, T.; Paszkiewicz, M.; Negredo, F.; Kraft, P.; Sukhova, M.; Hofmann, A.; Dörfler, W.; Rockstuhl, C.; Freude, W.; Koos, C.
2022. Optics Express, 30 (21), 38856–38879. doi:10.1364/OE.452243  

Error Analysis of Multirate Leapfrog-Type Methods for Second-Order Semilinear Odes
Carle, C.; Hochbruck, M.
2022. SIAM Journal on Numerical Analysis, 60 (5), 2897–2924. doi:10.1137/21M1427255 

Global continua of solutions to the Lugiato–Lefever model for frequency combs obtained by two-mode pumping
Gasmi, E.; Jahnke, T.; Kirn, M.; Reichel, W.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000151945  

Strong norm error bounds for quasilinear wave equations under weak CFL-type conditions
Dörich, B.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000151366  

Modeling four-dimensional metamaterials: A T-matrix approach to describe time-varying metasurfaces
Garg, P.; Lamprianidis, A. G.; Beutel, D.; Karamanos, T.; Verfürth, B.; Rockstuhl, C.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000151358  

A Large-scale Virtual Patient Cohort to Study ECG Features of Interatrial Conduction Block
Bender, J.; Nagel, C.; Fröhlich, J.; Wieners, C.; Dössel, O.; Loewe, A.
2022. Current Directions in Biomedical Engineering, 8 (2), 97–100. doi:10.1515/cdbme-2022-1026  

Tangential cone condition for the full waveform forward operator in the elastic regime: the non-local case
Eller, M.; Griesmaier, R.; Rieder, A.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000150845  

Higher-order finite element methods for the nonlinear Helmholtz equation
Verfürth, B.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000150838  

On trajectories of complex-valued interior transmission eigenvalues
Pieronek, L.; Kleefeld, A.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000150504  

A Well-Balanced Unified Gas-Kinetic Scheme for Multicomponent Flows under External Force Field
Xiao, T.
2022. Entropy, 24 (8), Art.-Nr.: 1110. doi:10.3390/e24081110  

Space-time discontinuous Galerkin methods for weak solutions of hyperbolic linear symmetric Friedrichs systems
Corallo, D.; Dörfler, W.; Wieners, C.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000149977  

Efficient time splitting schemes for the monodomain equation in cardiac electrophysiology
Lindner, L. P.; Gerach, T.; Jahnke, T.; Loewe, A.; Weiss, D.; Wieners, C.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000149976  

Maximizing the electromagnetic chirality of thin metallic nanowires at optical frequencies
Fernandez-Corbaton, I.; Griesmaier, R.; Knöller, M.; Rockstuhl, C.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000149970  

The domain derivative for semilinear elliptic inverse obstacle problems
Hettlich, F.
2022. Inverse problems and imaging, 16 (4), 691–702. doi:10.3934/ipi.2021071 

Error analysis for space discretizations of quasilinear wave-type equations
Hochbruck, M.; Maier, B.
2022. IMA Journal of Numerical Analysis, 42 (3), 1963–1990. doi:10.1093/imanum/drab073 

Arbeitsbuch Mathematik – Aufgaben, Hinweise, Lösungen und Lösungswege
Arens, T.; Hettlich, F.; Karpfinger, C.; Kockelkorn, U.; Lichtenegger, K.; Stachel, H.
2022. Springer-Verlag. doi:10.1007/978-3-662-64391-4 

Approximate inversion of generalized Radon transforms
Ganster, K.; Rieder, A.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000149179  

Wellposedness and regularity for linear Maxwell equations with surface current
Dörich, B.; Zerulla, K.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000148883  

Full discretization error analysis of exponential integrators for semilinear wave equations
Dörich, B.; Leibold, J.
2022. Mathematics of Computation, 91 (336), 1687–1709. doi:10.1090/MCOM/3736 

Exponential Integrators for Quasilinear Wave-Type Equations
Dörich, B.; Hochbruck, M.
2022. SIAM Journal on Numerical Analysis, 60 (3), 1472–1493. doi:10.1137/21M1410579 

Preconditioned implicit time integration schemes for Maxwell’s equations on locally refined grids
Hochbruck, M.; Köhler, J.; Kumbhar, P. M.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000148078  

Polarized high-frequency wave propagation beyond the nonlinear Schrödinger approximation
Baumstark, J.; Jahnke, T.; Lubich, C.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000148063  

High-resolution characterization of shallow aquifer by 2D viscoelastic full-waveform inversion of shallow seismic wavefield acquired at the Krauthausen test site
Gao, L.; Pan, Y.; Rieder, A.; Bohlen, T.; Weijian, M.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000147889  

A realizable filtered intrusive polynomial moment method
Alldredge, G.; Frank, M.; Kusch, J.; McClarren, R.
2022. Journal of computational and applied mathematics, 407, Art.-Nr.: 114055. doi:10.1016/j.cam.2021.114055 

Exponential Convergence of Perfectly Matched Layers for Scattering Problems with Periodic Surfaces
Zhang, R.
2022. SIAM Journal on Numerical Analysis, 60 (2), 804–823. doi:10.1137/21M1439043 

Forschungsnahe Lehre unter Pandemiebedingungen
Simonis, S.; Krause, M. J.
2022. Mitteilungen der Deutschen Mathematiker-Vereinigung, 30 (1), 43. doi:10.1515/dmvm-2022-0015 

A multi-level stochastic collocation method for Schrödinger equations with a random potential
Jahnke, T.; Stein, B.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000143727  

Simulation of particulate matter structure detachment from surfaces of wall-flow filters applying lattice Boltzmann methods
Hafen, N.; Dittler, A.; Krause, M. J.
2022. Computers & Fluids, 239, Art.Nr. 105381. doi:10.1016/j.compfluid.2022.105381 

Grundwissen Mathematikstudium – Analysis und Lineare Algebra mit Querverbindungen
Arens, T.; Busam, R.; Hettlich, F.; Karpfinger, C.; Stachel, H.
2022. Springer Spektrum. doi:10.1007/978-3-662-63313-7 

The factorization method and Capon’s method for random source identification in experimental aeroacoustics
Griesmaier, R.; Raumer, H.-G.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000143580  

Inverse medium scattering for a nonlinear Helmholtz equation
Griesmaier, R.; Knöller, M.; Mandel, R.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000143581  

Rank-adaptive dynamical low-rank integrators for first-order and second-order matrix differential equations
Hochbruck, M.; Neher, M.; Schrammer, S.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000143198  

Dynamical low-rank integrators for second-order matrix differential equations
Hochbruck, M.; Neher, M.; Schrammer, S.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000143003  

Optimal W-estimates for an isoparametric finite element discretization of elliptic boundary value problems
Dörich, B.; Leibold, J.; Maier, B.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000142881/v2  

Approximation of high-frequency wave propagation in dispersive media
Baumstark, J.; Jahnke, T.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000142639  

On the scattering of a plane wave by a perturbed open periodic waveguide
Kirsch, A.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000142615  

Dynamic phase-field fracture with a first-order discontinuous Galerkin method for elastic waves
Weinberg, K.; Wieners, C.
2022. Computer Methods in Applied Mechanics and Engineering, 389, Art.-Nr.: 114330. doi:10.1016/j.cma.2021.114330 

Arbeitsbuch Grundwissen Mathematikstudium - Analysis und Lineare Algebra mit Querverbindungen
Arens, T.; Busam, R.; Hettlich, F.; Karpfinger, C.; Stachel, H.
2022. Springer Spektrum 

Discrete gradients in short-range molecular dynamics simulations
Grimm, V.; Kliesch, T.; Quispel, G. R. W.
2022. doi:10.48550/arXiv.2212.14344 

An Improved High-Order Method for Elliptic Multiscale Problems
Dong, Z.; Hauck, M.; Maier, R.
2022. doi:10.48550/arXiv.2211.02484  

Fully discrete heterogeneous multiscale method for parabolic problems with multiple spatial and temporal scales
Eckhardt, D.; Verfürth, B.
2022. doi:10.48550/arXiv.2210.04536  

An Investigation of Uncertainty Propagation in Non-equilibrium Flows
Xiao, T.
2022. International Journal of Computational Fluid Dynamics, 36 (4), 294–318. doi:10.1080/10618562.2022.2104262 

Aufbau und Einsatzmöglichkeiten des Lehr- und Lernmaterials
Gerhard, M.; Hattebuhr, M.; Schönbrodt, S.; Wohak, K.
2022. Neue Materialien für einen realitätsbezogenen Mathematikunterricht. Hrsg.: M. Frank, 7–14, Springer Spektrum. doi:10.1007/978-3-662-63647-3_2 

Numerical methods for scattering problems from multi‐layers with different periodicities
Zhang, R.
2022. Numerical Methods for Partial Differential Equations, 39 (2), 1778–1798. doi:10.1002/num.22954  

Limit Consistency of Lattice Boltzmann Equations
Simonis, S.; Krause, M. J.
2022. Karlsruher Institut für Technologie (KIT) 

Constructing relaxation systems for lattice Boltzmann methods
Simonis, S.; Frank, M.; Krause, M. J.
2022. doi:10.48550/arXiv.2208.14976  

A unified error analysis for nonlinear wave-type equations with application to acoustic boundary conditions
Leibold, J.
2022. Numerische Mathematik, 152 (4), 907–936. doi:10.1007/s00211-022-01326-8  

Dynamic fracture with continuum-kinematics-based peridynamics
Friebertshäuser, K.; Wieners, C.; Weinberg, K.
2022. AIMS Materials Science, 9 (6), 791–807. doi:10.3934/matersci.2022049 

FEM-BEM Coupling for the Maxwell–Landau–Lifshitz–Gilbert Equations via Convolution Quadrature: Weak Form and Numerical Approximation
Bohn, J.; Feischl, M.; Kovács, B.
2022. Computational Methods in Applied Mathematics, 23 (1), 19–48. doi:10.1515/cmam-2022-0145 

High Order Complex Contour Discretization Methods to Simulate Scattering Problems in Locally Perturbed Periodic Waveguides
Zhang, R.
2022. SIAM Journal on Scientific Computing, 44 (5), B1257–B1281. doi:10.1137/21M1421532 

Comprehensive Computational Model for Coupled Fluid Flow, Mass Transfer, and Light Supply in Tubular Photobioreactors Equipped with Glass Sponges
Mink, A.; Schediwy, K.; Posten, C.; Nirschl, H.; Simonis, S.; Krause, M. J.
2022. Energies, 15 (20), Art.-Nr.: 7671. doi:10.3390/en15207671  

Nonlinear Helmholtz equations with sign-changing diffusion coefficient
Mandel, R.; Moitier, Z.; Verfürth, B.
2022. Comptes Rendus. Mathématique, 360 (G5), 513–538. doi:10.5802/crmath.322  

Investigation of the Rearrangement of Reactive–Inert Particulate Structures in a Single Channel of a Wall-Flow Filter
Thieringer, J. R. D.; Hafen, N.; Meyer, J.; Krause, M. J.; Dittler, A.
2022. Separations, 9 (8), 195. doi:10.3390/separations9080195  

Optimization of a Micromixer with Automatic Differentiation
Jeßberger, J.; Marquardt, J. E.; Heim, L.; Mangold, J.; Bukreev, F.; Krause, M. J.
2022. Fluids, 7 (5), Art.-Nr.: 144. doi:10.3390/fluids7050144  

Toward Maximally Electromagnetically Chiral Scatterers at Optical Frequencies
Garcia-Santiago, X.; Hammerschmidt, M.; Sachs, J.; Burger, S.; Kwon, H.; Knöller, M.; Arens, T.; Fischer, P.; Fernandez-Corbaton, I.; Rockstuhl, C.
2022. ACS Photonics, 9 (6), 1954–1964. doi:10.1021/acsphotonics.1c01887  

Linear and nonlinear substructured Restricted Additive Schwarz iterations and preconditioning
Chaouqui, F.; Gander, M. J.; Kumbhar, P. M.; Vanzan, T.
2022. Numerical Algorithms, 91 (1), 81–107. doi:10.1007/s11075-022-01255-5  

An offline-online strategy for multiscale problems with random defects
Målqvist, A.; Verfürth, B.
2022. ESAIM: Mathematical Modelling and Numerical Analysis, 56, 237–260. doi:10.1051/m2an/2022006  

Error analysis of a fully discrete discontinuous Galerkin alternating direction implicit discretization of a class of linear wave-type problems
Hochbruck, M.; Köhler, J.
2022. Numerische Mathematik, 150 (3), 893–927. doi:10.1007/s00211-021-01262-z  

Temporal large eddy simulation with lattice Boltzmann methods
Simonis, S.; Oberle, D.; Gaedtke, M.; Jenny, P.; Krause, M. J.
2022. Journal of Computational Physics, 454, Art.-Nr.: 110991. doi:10.1016/j.jcp.2022.110991 

Super-localized orthogonal decomposition for high-frequency Helmholtz problems
Freese, P.; Hauck, M.; Peterseim, D.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000142318  

A robust collision source method for rank adaptive dynamical low-rank approximation in radiation therapy
Kusch, J.; Stammer, P.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000141755  

A low-rank power iteration scheme for neutron transport critically problems
Kusch, J.; Whewell, B.; McClarren, R.; Frank, M.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000141707  

Seismic imaging with generalized Radon transforms: stability of the Bolker condition
Kunstmann, P. C.; Quinto, E. T.; Rieder, A.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000141638  

A scattering problem for a local pertubation of an open periodic waveguide
Kirsch, A.
2022. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000141621  

A parallel matrix‐free finite element solver for phase separation in electrode particles of lithium ion batteries
Castelli, G. F.; Dörfler, W.
2021. PAMM, 21 (1), e202100169. doi:10.1002/pamm.202100169  

Maximum norm error bounds for the full discretization of non-autonomous wave equations
Dörich, B.; Leibold, J.; Maier, B.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000141540  

Stability and convergence of the Ritz map in the maximum norm for nonconforming finite elements
Dörich, B.; Leibold, J.; Maier, B.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000141502/v2  

On the iterative regularization of non-linear illposed problems in L∞
Pieronek, L.; Rieder, A.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000140578  

A unified error analysis for nonlinear wave-type equations with application to acoustic boundary conditions
Leibold, J.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000140080  

The heterogeneous multiscale method for dispersive Maxwell systems
Freese, P.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000138844  

Using neural networks to accelerate the solution of the Boltzmann equation
Xiao, T.; Frank, M.
2021. Journal of computational physics, 443, Art.-Nr.: 110521. doi:10.1016/j.jcp.2021.110521 

Co-dimension one stable blowup for the supercritical cubic wave equation
Glogić, I.; Schörkhuber, B.
2021. Advances in mathematics, 390, Art.-Nr.: 107930. doi:10.1016/j.aim.2021.107930 

Recurrent neural networks as optimal mesh refinement strategies
Bohn, J.; Feischl, M.
2021. Computers & Mathematics with Applications, 97, 61–76. doi:10.1016/j.camwa.2021.05.018 

A structure-preserving surrogate model for the closure of the moment system of the Boltzmann equation using convex deep neural networks
Schotthöfer, S.; Xiao, T.; Frank, M.; Hauck, C.
2021. doi:10.48550/arXiv.2106.09445  

Tangential cone condition and Lipschitz stability for the full waveform forward operator in the acoustic regime
Eller, M.; Rieder, A.
2021. Inverse problems, 37 (8), Art.-Nr.: 085011. doi:10.1088/1361-6420/ac11c5  

Nonlinear Helmholtz equations with sign-changing diffusion coefficient
Mandel, R.; Moitier, Z.; Verfürth, B.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000136240  

Numerical upscaling for wave equations with time-dependent multiscale coefficients
Maier, B.; Verfürth, B.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000136031  

On the stability of robust dynamical low-rank approximations for hyperbolic problems
Kusch, J.; Einkemmer, L.; Ceruti, G.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000135515  

Full discretization error analysis of exponential integrators for semilinear wave equations
Dörich, B.; Leibold, J.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000135100  

Exponential convergence of perfectly matched layers for scattering problems with periodic surfaces
Zhang, R.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000135099  

Monotonicity in inverse scattering for Maxwell’s equations
Albicker, A.; Griesmaier, R.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000134454  

Error analysis of multirate leapfrog-type methods for second-order semilinear ODEs
Carle, C.; Hochbruck, M.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000133957  

A generalized finite element method for problems with sign-changing coefficients
Chaumont-Frelet, T.; Verfürth, B.
2021. Mathematical modelling and numerical analysis, 55 (3), 939–967. doi:10.1051/m2an/2021007 

A stochastic kinetic scheme for multi-scale plasma transport with uncertainty quantification
Xiao, T.; Frank, M.
2021. Journal of computational physics, 432, Art.-Nr. 110139. doi:10.1016/j.jcp.2021.110139 

High order methods to simulate scattering problems in locally perturbed periodic waveguides
Zhang, R.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000133542  

Error analysis for full discretizations of quasilinear wave-type equations with two variants of the implicit midpoint rule
Maier, B.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000133244  

A realizable filtered intrusive polynomial moment method
Alldredge, G.; Frank, M.; Kusch, J.; McClarren, R.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000132806  

Dynamical low-rank approximation for Burgers’ equation with uncertainty
Kusch, J.; Ceruti, G.; Einkemmer, L.; Frank, M.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000132636  

A rank-adaptive robust integrator for dynamical low-rank approximation
Ceruti, G.; Kusch, J.; Lubich, C.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000131729  

On averaged exponential integrators for semilinear wave equations with solutions of low-regularity
Buchholz, S.; Dörich, B.; Hochbruck, M.
2021. SN Partial Differential Equations and Applications, 2 (2), Art.-Nr.: 23. doi:10.1007/s42985-020-00045-9  

An implicit–explicit time discretization scheme for second-order semilinear wave equations with application to dynamic boundary conditions
Hochbruck, M.; Leibold, J.
2021. Numerische Mathematik, 147 (4), 869–899. doi:10.1007/s00211-021-01184-w  

Correction to: An implicit–explicit time discretization scheme for second-order semilinear wave equations with application to dynamic boundary conditions
Hochbruck, M.; Leibold, J.
2021. Numerische Mathematik, 147 (4), Art. Nr.: 901. doi:10.1007/s00211-021-01190-y 

Multiparameter viscoelastic full waveform inversion of shallow seismic surface waves with a preconditioned truncated-Newton method
Gao, L.; Pan, Y.; Rieder, A.; Bohlen, T.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000131530  

Exponential integrators for quasilinear wave-type equations
Dörich, B.; Hochbruck, M.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000131210  

Implementation of the coupled two-mode phase field crystal model with Cahn–Hilliard for phase-separation in battery electrode particles
Chockalingam, K.; Dörfler, W.
2021. International Journal for Numerical Methods in Engineering, 122 (10), 2566–2580. doi:10.1002/nme.6632  

An offline-online strategy for multiscale problems with random defects
Målqvist, A.; Verfürth, B.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000129328  

Revisiting the Homogenized Lattice Boltzmann Method with Applications on Particulate Flows
Trunk, R.; Weckerle, T.; Hafen, N.; Thäter, G.; Nirschl, H.; Krause, M. J.
2021. Computation, 9 (2), Article no: 11. doi:10.3390/COMPUTATION9020011  

On the convergence of the regularized entropy-based moment method for kinetic equations
Alldredge, G. W.; Frank, M.; Giesselmann, J.
2021. doi:10.48550/arXiv.2105.10274  

High Order Complex Contour Discretization Methods to Simulate Scattering Problems in Locally Perturbed Periodic Waveguides
Zhang, R.
2021. doi:10.48550/arXiv.2105.09813 

Numerical homogenization for nonlinear strongly monotone problems
Verfürth, B.
2021. IMA Journal of Numerical Analysis, 2021, 1–26. doi:10.1093/imanum/drab004 

Finite element error analysis of wave equations with dynamic boundary conditions: Lestimates
Hipp, D.; Kovács, B.
2021. IMA journal of numerical analysis, 41 (1), 638–728. doi:10.1093/imanum/drz073 

Multiparameter viscoelastic full-waveform inversion of shallow-seismic surface waves with a pre-conditioned truncated Newton method
Gao, L.; Pan, Y.; Rieder, A.; Bohlen, T.
2021. Geophysical Journal International, 227 (3), 2044–2057. doi:10.1093/gji/ggab311 

Maximizing the Electromagnetic Chirality of Thin Dielectric Tubes
Arens, T.; Griesmaier, R.; Knöller, M.
2021. SIAM journal on applied mathematics, 81 (5), 1979–2006. doi:10.1137/21M1393509 

Linear and brute force stability of orthogonal moment multiple-relaxation-time lattice Boltzmann methods applied to homogeneous isotropic turbulence
Simonis, S.; Haussmann, M.; Kronberg, L.; Dörfler, W.; Krause, M. J.
2021. Philosophical transactions. Series A, Mathematical, physical, and engineering sciences, 379 (2208), Art.-Nr.: 20200405. doi:10.1098/rsta.2020.0405 

Visco-acoustic full waveform inversion: From a DG forward solver to a Newton-CG inverse solver
Bohlen, T.; Fernandez, M. R.; Ernesti, J.; Rheinbay, C.; Rieder, A.; Wieners, C.
2021. Computers and Mathematics with Applications, 100, 126–140. doi:10.1016/j.camwa.2021.09.001 

An Asymptotic Representation Formula for Scattering by Thin Tubular Structures and an Application in Inverse Scattering
Capdeboscq, Y.; Griesmaier, R.; Knöller, M.
2021. Multiscale modeling & simulation, 19 (2), 846–885. doi:10.1137/20M1369907 

Erratum: Monotonicity in Inverse Medium Scattering on Unbounded Domains
Griesmaier, R.; Harrach, B.
2021. SIAM journal on applied mathematics, 81 (3), 1332–1337. doi:10.1137/21M1399221 

Numerical methods for scattering problems in periodic waveguides
Zhang, R.
2021. Numerische Mathematik, 148, 959–996. doi:10.1007/s00211-021-01229-0  

A Multiscale Method for Heterogeneous Bulk-Surface Coupling
Altmann, R.; Verfürth, B.
2021 

A Multiscale Method for Heterogeneous Bulk-Surface Coupling
Altmann, R.; Verfürth, B.
2021. Multiscale modeling & simulation, 19 (1), 374–400. doi:10.1137/20M1338290 

Spectrum Decomposition of Translation Operators in Periodic Waveguide
Zhang, R.
2021. Society for Industrial and Applied Mathematics (SIAM) 

Spectrum Decomposition of Translation Operators in Periodic Waveguide
Zhang, R.
2021. SIAM journal on applied mathematics, 81 (1), 233–257. doi:10.1137/19M1290942 

Nonlinear Inverse Problems
Kirsch, A.
2021. An Introduction to the Mathematical Theory of Inverse Problems., 119–168, Springer International Publishing. doi:10.1007/978-3-030-63343-1_4 

Regularization Theory for Equations of the First Kind
Kirsch, A.
2021. An Introduction to the Mathematical Theory of Inverse Problems., 23–61, Springer International Publishing. doi:10.1007/978-3-030-63343-1_2 

An Inverse Problem in Electrical Impedance Tomography
Kirsch, A.
2021. An Introduction to the Mathematical Theory of Inverse Problems, 215–238, Springer International Publishing. doi:10.1007/978-3-030-63343-1_6 

Inverse Eigenvalue Problems
Kirsch, A.
2021. An Introduction to the Mathematical Theory of Inverse Problems., 169–214, Springer International Publishing. doi:10.1007/978-3-030-63343-1_5 

Regularization by Discretization
Kirsch, A.
2021. An Introduction to the Mathematical Theory of Inverse Problems., 63–118, Springer International Publishing. doi:10.1007/978-3-030-63343-1_3 

An Inverse Scattering Problem
Kirsch, A.
2021. An Introduction to the Mathematical Theory of Inverse Problems, 239–313, Springer International Publishing. doi:10.1007/978-3-030-63343-1_7 

Introduction and Basic Concepts
Kirsch, A.
2021. An Introduction to the Mathematical Theory of Inverse Problems, 1–21, Springer International Publishing. doi:10.1007/978-3-030-63343-1_1 

An Introduction to the Mathematical Theory of Inverse Problems
Kirsch, A.
2021. Springer International Publishing. doi:10.1007/978-3-030-63343-1 

Fluid–structure interaction simulation of a coriolis mass flowmeter using a lattice boltzmann method
Haussmann, M.; Reinshaus, P.; Simonis, S.; Nirschl, H.; Krause, M. J.
2021. Fluids, 6 (4), 167. doi:10.3390/FLUIDS6040167  

Efficient Simulation of Chemical–Mechanical Coupling in Battery Active Particles
Castelli, G. F.; Kolzenberg, L. von; Horstmann, B.; Latz, A.; Dörfler, W.
2021. Energy technology, 9 (6), Art.-Nr.: 2000835. doi:10.1002/ente.202000835  

Coupling of multiscale lattice Boltzmann discrete-element method for reactive particle fluid flows
Maier, M.-L.; Patel, R. A.; Prasianakis, N. I.; Churakov, S. V.; Nirschl, H.; Krause, M. J.
2021. Physical Review E, 103 (3), Art.-Nr.: 033306. doi:10.1103/PhysRevE.103.033306 

A study on shape-dependent settling of single particles with equal volume using surface resolved simulations
Trunk, R.; Bretl, C.; Thäter, G.; Nirschl, H.; Dorn, M.; Krause, M. J.
2021. Computation, 9 (4), Art.-Nr.: 40. doi:10.3390/computation9040040  

Lattice-Boltzmann coupled models for advection–diffusion flow on a wide range of Péclet numbers
Dapelo, D.; Simonis, S.; Krause, M. J.; Bridgeman, J.
2021. Journal of Computational Science, 51, Art.-Nr.: 101363. doi:10.1016/j.jocs.2021.101363  

Towards shape optimisation of fluid flows using lattice Boltzmann methods and automatic differentiation
Zarth, A.; Klemens, F.; Thäter, G.; Krause, M. J.
2021. Computers and Mathematics with Applications, 90, 46–54. doi:10.1016/j.camwa.2021.02.016 

Mesoporous Niobium Nitride Nanowires Encapsulated in Carbon for High-Performance Lithium-Sulfur Batteries
Jia, H.; Wang, D.; Li, Y.; Liu, L.; Gu, H.; Yang, S.; Fu, Q.; Yan, X.; Wei, Y.
2021. ACS Applied Nano Materials, 4 (3), 2606–2613. doi:10.1021/acsanm.0c03256 

Numerical and experimental examination of the retention of magnetic nanoparticles in magnetic chromatography
Marquardt, J. E.; Arlt, C.-R.; Trunk, R.; Franzreb, M.; Krause, M. J.
2021. Computers and Mathematics with Applications, 89, 34–43. doi:10.1016/j.camwa.2021.02.010  

Relevance aggregation for neural networks interpretability and knowledge discovery on tabular data
Grisci, B. I.; Krause, M. J.; Dorn, M.
2021. Information Sciences, 559, 111–129. doi:10.1016/j.ins.2021.01.052 

Numerical evaluation of thermal comfort using a large eddy lattice Boltzmann method
Siodlaczek, M.; Gaedtke, M.; Simonis, S.; Schweiker, M.; Homma, N.; Krause, M. J.
2021. Building and Environment, 192, Art.-Nr.: 107618. doi:10.1016/j.buildenv.2021.107618 

Tangential cone condition and Lipschitz stability for the full waveform forward operator in the acoustic regime
Eller, M.; Rieder, A.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000130168/v2  

An intersection representation for a class of anisotropic vector-valued function spaces
Lindemulder, N.
2021. Journal of approximation theory, 264, Art.-Nr.: 105519. doi:10.1016/j.jat.2020.105519 

Maximizing the electromagnetic chirality of thin dielectric tubes
Arens, T.; Griesmaier, R.; Knöller, M.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000128968  

Error analysis for space discretizations of quasilinear wave-type equations
Hochbruck, M.; Maier, B.
2021. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000128952  

Asymptotic preserving trigonometric integrators for the quantum Zakharov system
Baumstark, S.; Schratz, K.
2021. BIT, 61, 61–81. doi:10.1007/s10543-020-00815-2 

OpenLB—Open source lattice Boltzmann code
Krause, M. J.; Kummerländer, A.; Avis, S. J.; Kusumaatmaja, H.; Dapelo, D.; Klemens, F.; Gaedtke, M.; Hafen, N.; Mink, A.; Trunk, R.; Marquardt, J. E.; Maier, M.-L.; Haussmann, M.; Simonis, S.
2021. Computers and mathematics with applications, 81, 258–288. doi:10.1016/j.camwa.2020.04.033  

The parallel finite element system M++ with integrated multilevel preconditioning and multilevel Monte Carlo methods
Baumgarten, N.; Wieners, C.
2021. Computers and mathematics with applications, 81, 391–406. doi:10.1016/j.camwa.2020.03.004 

A Guide for Publishing, Using, and Licensing Research Software in Germany
Struck, A.; Loewe, A.; Achhammer, E.; Rack, F.; Bach, F.; Löffler, F.; Seemann, G.; Anzt, H.; Funk, M.; Unger, S.; Druskat, S.; Friedl, S.
2020. Zenodo. doi:10.5281/zenodo.4327148  

Parallel space-time solutions for the linear visco-acoustic and visco-elastic wave equation
Dörfler, W.; Wieners, C.; Ziegler, D.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000127990  

Error analysis of a fully discrete discontinuous Galerkin alternating direction implicit discretization of a class of linear wave-type problems
Hochbruck, M.; Köhler, J.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000127911  

Multiscale scattering in nonlinear Kerr-type media
Maier, R.; Verfürth, B.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000126755  

Recurrent neural networks as optimal mesh refinement strategies
Bohn, J.; Feischl, M.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000125782  

Randomized exponential integrators for modulated nonlinear Schrödinger equations
Hofmanová, M.; Knöller, M.; Schratz, K.
2020. IMA journal of numerical analysis, 40 (4), 2143–2162. doi:10.1093/IMANUM/DRZ050 

Error bounds and enclosures: The development of numerical analysis and the impact of the contributions by Lothar Collatz
Alefeld, G.; Plum, M.; Wieners, C.
2020. ZAMM, 100 (10), Art.-Nr.: e202002042. doi:10.1002/zamm.202002042 

Inverse electromagnetic obstacle scattering problems with multi-frequency sparse backscattering far field data
Arens, T.; Ji, X.; Liu, X.
2020. Inverse problems, 36 (10), Art.-Nr.: 105007. doi:10.1088/1361-6420/abb5e2 

An asymptotic representation formula for scattering by thin tubular structures and an application in inverse scattering
Capdeboscq, Y.; Griesmaier, R.; Knöller, M.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000124274  

Numerical homogenization for nonlinear strongly monotone problems
Verfürth, B.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000122588  

Monotonicity in inverse obstacle scattering on unbounded domains
Albicker, A.; Griesmaier, R.
2020. Inverse problems, 36 (8), Art.-Nr.: 085014. doi:10.1088/1361-6420/ab98a3  

An implicit-explicit time discretization scheme for second-order semilinear wave equations with application to dynamic boundary conditions
Hochbruck, M.; Leibold, J.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000122353  

Random objective waveform inversion of surface waves
Pan, Y.; Gao, L.
2020. Geophysics, 85 (4), Art.-Nr.: EN49–EN61. doi:10.1190/GEO2019-0613.1 

On the convergence of Lawson methods for semilinear stiff problems
Hochbruck, M.; Leibold, J.; Ostermann, A.
2020. Numerische Mathematik, 145 (3), 553–580. doi:10.1007/s00211-020-01120-4  

On relaxation systems and their relation to discrete velocity Boltzmann models for scalar advection–diffusion equations
Simonis, S.; Frank, M.; Krause, M. J.
2020. Philosophical transactions of the Royal Society of London / A, 378 (2175), Article: 20190400. doi:10.1098/rsta.2019.0400  

Total enthalpy-based lattice Boltzmann simulations of melting in paraffin/metal foam composite phase change materials
Gaedtke, M.; Abishek, S.; Mead-Hunter, R.; King, A. J. C.; Mullins, B. J.; Nirschl, H.; Krause, M. J.
2020. International journal of heat and mass transfer, 155, Art. Nr.: 119870. doi:10.1016/j.ijheatmasstransfer.2020.119870 

Preparing Ginkgo for AMD GPUs – A Testimonial on Porting CUDA Code to HIP
Tsai, Y. M.; Cojean, T.; Ribizel, T.; Anzt, H.
2020. doi:10.5445/IR/1000131542  

Seismic characterization of waste disposals by full waveform inversion: possibilities and challenges
Bohlen, T.; Pan, Y.; Athanasopoulos, N.; Gao, L.
2020. Mitteilungen / Sonderband, Sonderband 1/2020  

Radiative transfer lattice Boltzmann methods: 3D models and their performance in different regimes of radiative transfer
Mink, A.; McHardy, C.; Bressel, L.; Rauh, C.; Krause, M. J.
2020. Journal of quantitative spectroscopy & radiative transfer, 243, Art. Nr.: 106810. doi:10.1016/j.jqsrt.2019.106810 

Imaging with the elliptic radon transform in three dimensions from an analytical and numerical perspective
Grathwohl, C.; Kunstmann, P. C.; Quinto, E. T.; Rieder, A.
2020. SIAM journal on imaging sciences, 13 (4), 2250–2280. doi:10.1137/20M1332657 

Impact of Numerical Methods in Thermal Modeling of Li-Ion Batteries on Temperature Distribution and Computation Time
Veszelka, Z.; Queisser, O.; Gontscharow, M.; Wetzel, T.; Dörfler, W.
2020. Energy technology, 9 (6), Art.-Nr.: 2000906. doi:10.1002/ente.202000906  

On Leapfrog-Chebyshev Schemes
Carle, C.; Hochbruck, M.; Sturm, A.
2020. SIAM journal on numerical analysis, 58 (4), 2404–2433. doi:10.1137/18M1209453 

Finite element discretization of semilinear acoustic wave equations with kinetic boundary conditions
Hochbruck, M.; Leibold, J.
2020. Electronic transactions on numerical analysis, 53, 522–540. doi:10.1553/ETNA_VOL53S522 

H. Isozaki: “Maxwell Equation—Inverse Scattering in Electromagnetism” – World Scientific, 2018
Hettlich, F.
2020. Jahresbericht der Deutschen Mathematiker-Vereinigung, 122, 259–262. doi:10.1365/s13291-020-00216-y  

2-D multiparameter viscoelastic shallow-seismic full-waveform inversion: Reconstruction tests and first field-data application
Gao, L.; Pan, Y.; Bohlen, T.
2020. Geophysical journal international, 222 (1), 560–571. doi:10.1093/gji/ggaa198 

A single Rayleigh mode may exist with multiple values of phase-velocity at one frequency
Forbriger, T.; Gao, L.; Malischewsky, P.; Ohrnberger, M.; Pan, Y.
2020. Geophysical journal international, 222 (1), 582–594. doi:10.1093/gji/ggaa123  

An all-at-once approach to full wavefrom seismic inversion in the viscoelastic regime
Rieder, A.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000119758  

2D multi-parameter viscoelastic shallow-seismic full waveform inversion: reconstruction tests and first field-data application
Gao, L.; Pan, Y.; Bohlen, T.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000118625  

Imaging with the elliptic Radon transform in 3D from an analytical and numerical perspective
Grathwohl, C.; Kunstmann, P. C.; Quinto, E. T.; Rieder, A.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000118531  

Inverse electromagnetic obstacle scattering problems with multi-frequency sparse backscattering far field data
Arens, T.; Ji, X.; Liu, X.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000118149  

Application of the second domain derivative in inverse electromagnetic scattering
Hagemann, F.; Hettlich, F.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000118089  

FEM-BEM coupling for Maxwell–Landau–Lifshitz–Gilbert equations via convolution quadrature: Weak form and numerical approximation
Bohn, J.; Feischl, M.; Kovács, B.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000117889/v2  

The parallel finite element system M++ with integrated multilevel preconditioning and multilevel Monte Carlo methods
Baumgarten, N.; Wieners, C.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000117837  

On averaged exponential integrators for semilinear wave equations with solutions of low-regularity
Buchholz, S.; Dörich, B.; Hochbruck, M.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000117802  

Monotonicity in inverse obstacle scattering on unbounded domains
Albicker, A.; Griesmaier, R.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000117730  

A conjugate-gradient-type rational Krylov subspace method for ill-posed problems
Grimm, V.
2020. Inverse problems, 36 (1), Art. Nr.: 015008. doi:10.1088/1361-6420/ab5819  

Visco-acoustic full waveform seismic inversion: from a DG forward solver to a Newton-CG inverse solver
Bohlen, T.; Fernandez, M. R.; Ernesti, J.; Rheinbay, C.; Rieder, A.; Christian, W.
2020. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000105695  

Numerical study on the application of vacuum insulation panels and a latent heat storage for refrigerated vehicles with a large Eddy lattice Boltzmann method
Gaedtke, M.; Wachter, S.; Kunkel, S.; Sonnick, S.; Rädle, M.; Nirschl, H.; Krause, M. J.
2020. Heat and mass transfer, 56 (4), 1189–1201. doi:10.1007/s00231-019-02753-4  

Noise reduction of flow MRI measurements using a lattice Boltzmann based topology optimisation approach
Klemens, F.; Schuhmann, S.; Balbierer, R.; Guthausen, G.; Nirschl, H.; Thäter, G.; Krause, M. J.
2020. Computers & fluids, 197, Art.-Nr.: 104391. doi:10.1016/j.compfluid.2019.104391 

Kolmogorov n-widths for linear dynamical systems
Unger, B.; Gugercin, S.
2019. Advances in Computational Mathematics, 45 (5-6), 2273–2286. doi:10.1007/s10444-019-09701-0 

Tailored interior and boundary parameter transformations for iterative inversion in electrical impedance tomography
Winkler, R.
2019. Inverse problems, 35 (11), Art. Nr.: 114007. doi:10.1088/1361-6420/ab2783  

Scattering by a periodic tube in : part i. The limiting absorption principle
Kirsch, A.
2019. Inverse problems, 35 (10), Art. Nr.: 104004. doi:10.1088/1361-6420/ab2e31  

Scattering by a periodic tube in R-3: part ii. A radiation condition
Kirsch, A.
2019. Inverse problems, 35 (10), Art. Nr.: 104005. doi:10.1088/1361-6420/ab2e27  

Unified error analysis for nonconforming space discretizations of wave-type equations
Hipp, D.; Hochbruck, M.; Stohrer, C.
2019. IMA journal of numerical analysis, 39 (3), 1206–1245. doi:10.1093/imanum/dry036 

Space-Time Discontinuous Petrov–Galerkin Methods for Linear Wave Equations in Heterogeneous Media
Ernesti, J.; Wieners, C.
2019. Computational methods in applied mathematics, 19 (3), 465–481. doi:10.1515/cmam-2018-0190 

Correction to: Fast random field generation with H-matrices
Feischl, M.; Kuo, F. Y.; Sloan, I. H.
2019. Numerische Mathematik, 142 (3), 787. doi:10.1007/s00211-019-01033-x 

A convergent time–space adaptive dG(s) finite element method for parabolic problems motivated by equal error distribution
Gaspoz, F. D.; Siebert, K.; Kreuzer, C.; Ziegler, D. A.
2019. IMA journal of numerical analysis, 39 (2), 650–686. doi:10.1093/imanum/dry005 

Mathematics and Speed for Interval Arithmetic – A Complement to IEEE 1788
Kulisch, U.
2019. ACM transactions on mathematical software, 45 (1), Art. Nr.: 5. doi:10.1145/3264448 

The numerical study of a microscale model for lithium-ion batteries
Castelli, G. F.; Dörfler, W.
2019. Computers and mathematics with applications, 77 (6), 1527–1540. doi:10.1016/j.camwa.2018.08.067 

Heterogeneous Multiscale Method for Maxwell’s Equations
Hochbruck, M.; Maier, B.; Stohrer, C.
2019. Multiscale modeling & simulation, 17 (4), 1147–1171. doi:10.1137/18M1234072 

Observation Guided Systematic Reduction of a Detailed Human Ventricular Cell Model
Gerach, T.; Weiss, D. L.; Dössel, O.; Loewe, A.
2019. Computers in cardiology, 46, Article: 9005729. doi:10.23919/CinC49843.2019.9005729 

Finite element discretization of semilinear acoustic wave : equations with kinetic boundary conditions
Hochbruck, M.; Leibold, J.
2019. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000105549  

Rayleigh–Ritz approximation of the inf-sup constant for the divergence
Gallistl, D.
2019. Mathematics of computation, 88 (315), 73–89. doi:10.1090/mcom/3327 

Dynamic Integration and Management of Opportunistic Resources for HEP
Schnepf, M. J.; Cube, R. F. von; Fischer, M.; Giffels, M.; Heidecker, C.; Heiss, A.; Kuehn, E.; Petzold, A.; Quast, G.; Sauter, M.
2019. The European physical journal / Web of Conferences, 214, 08009. doi:10.1051/epjconf/201921408009  

Advancing throughput of HEP analysis work-flows using caching concepts
Caspart, R.; Fischer, M.; Giffels, M.; Heidecker, C.; Kühn, E.; Quast, G.; Sauter, M.; Schnepf, M. J.; Cube, R. F. von
2019. The European physical journal / Web of Conferences, 214, Article no: 04007. doi:10.1051/epjconf/201921404007  

Adiabatic exponential midpoint rule for the dispersion-managed nonlinear Schrödinger equation
Jahnke, T.; Mikl, M.
2019. IMA journal of numerical analysis, 39 (4), 1818–1859. doi:10.1093/imanum/dry045 

On the convergence of Lawson methods for semilinear stiff problems
Hochbruck, M.; Leibold, J.; Ostermann, A.
2019. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000099482  

On leapfrog-Chebyshev schemes
Carle, C.; Hochbruck, M.; Sturm, A.
2019. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000099118  

Bandwidth and conversion efficiency analysis of dissipative Kerr soliton frequency combs based on bifurcation theory
Gärtner, J.; Trocha, P.; Mandel, R.; Koos, C.; Jahnke, T.; Reichel, W.
2019. Physical review / A, 100 (3), 033819. doi:10.1103/PhysRevA.100.033819 

Discrete Gradient Flows for General Curvature Energies
Dörfler, W.; Nürnberg, R.
2019. SIAM journal on scientific computing, 41 (3), A2012–A2036. doi:10.1137/18M122844X 

Error analysis of discontinuous Galerkin discretizations of a class of linear wave-type problems
Hochbruck, M.; Köhler, J.
2019. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000098066  

Error analysis of an energy preserving ADI splitting scheme for the Maxwell equations
Eilinghoff, J.; Jahnke, T.; Schnaubelt, R.
2019. SIAM journal on numerical analysis, 57 (3), 1036–1057. doi:10.1137/18M1203377 

A mesoscale continuum approach of dislocation dynamics and the approximation by a Runge-Kutta discontinuous Galerkin method
Schulz, K.; Wagner, L.; Wieners, C.
2019. International journal of plasticity, 120, 248–261. doi:10.1016/j.ijplas.2019.05.003 

Inverse problems for abstract evolution equations II: higher order differentiability for viscoelasticity
Kirsch, A.; Rieder, A.
2019. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000095973  

Flow and heat transfer simulation with a thermal large eddy lattice Boltzmann method in an annular gap with an inner rotating cylinder
Gaedtke, M.; Hoffmann, T.; Reinhardt, V.; Thäter, G.; Nirschl, H.; Krause, M. J.
2019. International journal of modern physics / C, 30 (02n03), Art.-Nr.: 1950013. doi:10.1142/S012918311950013X 

Uniformly accurate oscillatory integrators for the Klein-Gordon-Zakharov system from low- to high-plasma frequency regimes
Baumstark, S.; Schratz, K.
2019. SIAM journal on numerical analysis, 57 (1), 429–457. doi:10.1137/18M1177184 

Effective numerical simulation of the Klein–Gordon–Zakharov system in the Zakharov limit
Baumstark, S.; Schneider, G.; Schratz, K.
2019. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000092079  

Analytical and numerical analysis of linear and nonlinear properties of an rf-SQUID based metasurface
Müller, M. M.; Maier, B.; Rockstuhl, C.; Hochbruck, M.
2019. Physical review / B, 99 (7), Art.-Nr.: 075401. doi:10.1103/PhysRevB.99.075401 

An auto-vecotorization friendly parallel lattice Boltzmann streaming scheme for direct addressing
Mohrhard, M.; Thäter, G.; Bludau, J.; Horvat, B.; Krause, M. J.
2019. Computers & fluids, 181, 1–7. doi:10.1016/j.compfluid.2019.01.001 

Asymptotic preserving trigonometric integrators for the quantum Zakharov system
Baumstark, S.; Schratz, K.
2019. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000090473  

High-resolution characterization of near-surface structures by surface-wave inversions: From dispersion curve to full waveform
Pan, Y.; Gao, L.; Bohlen, T.
2019. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000089310  

Numerical evaluation of discontinuous and nonconforming finite element methods in nonlinear solid mechanics
Bayat, H. R.; Krämer, J.; Wunderlich, L.; Wulfinghoff, S.; Reese, S.; Wohlmuth, B.; Wieners, C.
2018. Computational mechanics, 62 (6), 1413–1427. doi:10.1007/s00466-018-1571-z 

Fluid flow simulations verified by measurements to investigate adsorption processes in a static mixer
Maier, M.-L.; Milles, S.; Schuhmann, S.; Guthausen, G.; Nirschl, H.; Krause, M. J.
2018. Computers and mathematics with applications, 76 (11-12), 2744–2757. doi:10.1016/j.camwa.2018.08.066 

Fast random field generation with H-matrices
Feischl, M.; Kuo, F. Y.; Sloan, I. H.
2018. Numerische Mathematik, 140 (3), 639–676. doi:10.1007/s00211-018-0974-2 

Microlocal analysis of imaging operators for effective common offset seismic reconstruction
Grathwohl, C.; Kunstmann, P.; Quinto, E. T.; Rieder, A.
2018. Inverse problems, 34 (11), 114001. doi:10.1088/1361-6420/aadc2a 

Mathematik
Arens, T.; Hettlich, F.; Karpfinger, C.; Kockelkorn, U.; Lichtenegger, K.; Stachel, H.
2018. Springer-Verlag. doi:10.1007/978-3-662-56741-8 

Towards the simulation of arbitrarily shaped 3D particles using a homogenised lattice Boltzmann method
Trunk, R.; Marquardt, J.; Thäter, G.; Nirschl, H.; Krause, M. J.
2018. Computers & fluids, 172, 621–631. doi:10.1016/j.compfluid.2018.02.027 

Adaptive filtering for the simulation of turbulent flows with lattice Boltzmann methods
Nathen, P.; Haussmann, M.; Krause, M. J.; Adams, N. A.
2018. Computers & fluids, 172, 510–523. doi:10.1016/j.compfluid.2018.03.042 

Upwind discontinuous Galerkin space discretization and locally implicit time integration for linear Maxwell’s equations
Hochbruck, M.; Sturm, A.
2018. Mathematics of computation, 88 (317), 1121–1153. doi:10.1090/MCOM/3365 

Fast and reliable method to estimate losses of single-mode waveguides with an arbitrary 2D trajectory
Negredo, F.; Blaicher, M.; Nesic, A.; Kraft, P.; Ott, J.; Dörfler, W.; Koos, C.; Rockstuhl, C.
2018. Journal of the Optical Society of America / A, 35 (6), 1063–1073. doi:10.1364/JOSAA.35.001063 

CFD-MRI : A coupled measurement and simulation approach for accurate fluid flow characterisation and domain identification
Klemens, F.; Schuhmann, S.; Guthausen, G.; Thäter, G.; Krause, M. J.
2018. Computers & fluids, 166, 218–224. doi:10.1016/j.compfluid.2018.02.022  

Convergence Analysis of Energy Conserving Explicit Local Time-Stepping Methods for the Wave Equation
Grote, M. J.; Mehlin, M.; Sauter, S. A.
2018. SIAM journal on numerical analysis, 56 (2), 994–1021. doi:10.1137/17M1121925 

Adiabatic midpoint rule for the dispersion-managed nonlinear Schrödinger equation
Jahnke, T.; Mikl, M.
2018. Numerische Mathematik, 138 (4), 975–1009. doi:10.1007/s00211-017-0926-2 

Three-dimensional protein structure prediction based on memetic algorithms
Corrêa, L. de L.; Borguesan, B.; Krause, M. J.; Dorn, M.
2018. Computers & operations research, 91, 160–177. doi:10.1016/j.cor.2017.11.015  

Model Reduction for Linear Systems with Low-Rank Switching
Schulze, P.; Unger, B.
2018. SIAM Journal on Control and Optimization, 56 (6), 4365–4384. doi:10.1137/18M1167887  

Data-driven structured realization
Schulze, P.; Unger, B.; Beattie, C.; Gugercin, S.
2018. Linear Algebra and its Applications, 537, 250–286. doi:10.1016/j.laa.2017.09.030  

Arbeitsbuch Mathematik – Aufgaben, Hinweise, Lösungen und Lösungswege
Arens, T.; Hettlich, F.; Karpfinger, C.; Kockelkorn, U.; Lichtenegger, K.; Stachel, H.
2018. Springer-Verlag. doi:10.1007/978-3-662-56750-0 

Solving fluid flow domain identification problems with adjoint lattice Boltzmann methods
Klemens, F.; Förster, B.; Dorn, M.; Thäter, G.; Krause, M. J.
2018. Computers and mathematics with applications, 79 (1), 17–33. doi:10.1016/j.camwa.2018.07.010  

The Limiting Absorption Principle and a Radiation Condition for the Scattering by a Periodic Layer
Kirsch, A.; Lechleiter, A.
2018. SIAM journal on mathematical analysis, 50 (3), 2536–2565. doi:10.1137/17M1118920 

Monotonicity in Inverse Medium Scattering on Unbounded Domains
Griesmaier, R.; Harrach, B.
2018. SIAM journal on applied mathematics, 78 (5), 2533–2557. doi:10.1137/18M1171679 

Bandwidth and conversion efficiency analysis of dissipative Kerr soliton frequency combs based on bifurcation theory
Gärtner, J.; Trocha, P.; Mandel, R.; Koos, C.; Jahnke, T.; Reichel, W.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000089036  

Heterogeneous multiscale method for Maxwell’s equations
Hochbruck, M.; Maier, B.; Stohrer, C.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000088934  

Finite element error analysis of wave equations with dynamic boundary conditions: L2 estimates
Hipp, D.; Kovács, B.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000088931  

On the comparison of asymptotic expansion techniques for the nonlinear Klein–Gordon equation in the nonrelativistic limit regime
Schratz, K.; Zhao, X.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000088930  

Trigonometric integrators for quasilinear wave equations
Gauckler, L.; Lu, J.; Marzuola, J. L.; Rousset, F.; Schratz, K.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000088928  

Randomized exponential integrators for modulated nonlinear Schrödinger equations
Hofmanová, M.; Knöller, M.; Schratz, K.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000088600  

Analytical and numerical analysis of linear and nonlinear properties of an rf-SQUID based metasurface
Müller, M. M.; Maier, B.; Rockstuhl, C.; Hochbruck, M.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000088565  

Effective slow dynamics models for a class of dispersive systems
Baumstark, S.; Schneider, G.; Schratz, K.; Zimmermann, D.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000088283  

Co-dimension one stable blowup for the supercritical cubic wave equation
Glogić, I.; Schörkhuber, B.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000088078  

Uniformly accurate oscillatory integrators for the Klein–Gordon–Zakharov system from low- to high-plasma frequency regimes
Baumstark, S.; Schratz, K.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000088065  

Discrete gradient flows for general curvature energies
Dörfler, W.; Nürnberg, R.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000087882  

Solving inverse electromagnetic scattering problems via domain derivatives
Hagemann, F.; Arens, T.; Betcke, T.; Hettlich, F.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000087645  

Splitting methods for nonlinear Dirac equations with thirring type interaction in the nonrelativistic limit regime
Krämer, P.; Schratz, K.; Zhao, X.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000087636  

Exponential convergence in H of hp-FEM for Gevrey regularity with isotropic singularities
Feischl, M.; Schwab, C.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000086909  

Improved efficiency of a multi-index FEM for computational uncertainty quantification
Dick, J.; Feischl, M.; Schwab, C.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000086907  

Stochastic Galerkin-collocation splitting for PDEs with random parameters
Jahnke, T.; Stein, B.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000086905  

Sparse compression of expected solution operators
Feischl, M.; Peterseim, D.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000086887  

Surface plasmon polaritons sustained at the interface of a nonlocal metamaterial
Feis, J.; Mnasri, K.; Khrabustovskyi, A.; Stohrer, C.; Plum, M.; Rockstuhl, C.
2018. Physical review / B, 98 (11), Article No.115409. doi:10.1103/PhysRevB.98.115409 

Asymptotic consistent exponential-type integrators for klein-gordon-Schrödinger systems from relativistic to non-relativistic regimes
Baumstark, S.; Kokkala, G.; Schratz, K.
2018. Electronic transactions on numerical analysis, 48, 63–80. doi:10.1553/etna_vol48s63 

On leap-frog-Chebyshev schemes
Hochbruck, M.; Sturm, A.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000085527  

A space-time discontinuous Petrov- Galerkin method for acousticwaves
Ernesti, J.; Wieners, C.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000085443  

Parallel adaptive discontinuous Galerkin discretizations in space and time for linear elastic and acousticwaves
Dörfler, W.; Findeisen, S.; Wieners, C.; Ziegler, D.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000085442  

Space-time discontinuous Petrov-Galerkin methods for linearwave equations in heterogeneous media
Ernesti, J.; Wieners, C.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000085441  

Error analysis of an energy preserving ADI splitting scheme for the Maxwell equation
Eilinghoff, J.; Jahnke, T.; Schnaubelt, R.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000085151  

Closing the gap between trigonometric integrators and splitting methods for highly oscillatory differential equations
Buchholz, S.; Gauckler, L.; Grimm, V.; Hochbruck, M.; Jahnke, T.
2018. IMA journal of numerical analysis, 38 (1), 57–74. doi:10.1093/imanum/drx007 

Beyond local effective material properties for metamaterials
Mnasri, K.; Khrabustovskyi, A.; Stohrer, C.; Plum, M.; Rockstuhl, C.
2018. Physical review / B, 97 (7), Art. Nr.: 075439. doi:10.1103/PhysRevB.97.075439 

On the Stability and Accuracy of the BGK, MRT and RLB Boltzmann Schemes for the Simulation of Turbulent Flows
Nathen, P.; Gaudlitz, D.; Krause, M. J.; Adams, N. A.
2018. Communications in computational physics, 23 (2), 846–876. doi:10.4208/cicp.OA-2016-0229  

Microfiber Filter Performance Prediction Using a Lattice Boltzmann Method
Augusto, L. de L. X.; Ross-Jones, J.; Lopes, G. C.; Tronville, P.; Goncalves, J. A. S.; Radle, M.; Krause, M. J.
2018. Communications in computational physics, 23 (4), 910–931. doi:10.4208/cicp.OA-2016-0180 

Microlocal analysis of imaging operators for effective common offset seismic reconstruction
Grathwohl, C.; Kunstmann, P.; Rieder, A.; Quinto, E. T.
2018. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000083268  

Everyone Is a Protagonist : Residue Conformational Preferences in High-Resolution Protein Structures
Ligabue-Braun, R.; Borguesan, B.; Verli, H.; Krause, M. J.; Dorn, M.
2018. Journal of computational biology, 25 (4), 451–465. doi:10.1089/cmb.2017.0182  

Approximate inverse for the common offset acquisition geometry in 2D seismic imaging
Grathwohl, C.; Kunstmann, P.; Quinto, E. T.; Rieder, A.
2018. Inverse problems, 34 (1), Art.Nr. 014002. doi:10.1088/1361-6420/aa9900 

Incomplete Sparse Approximate Inverses for Parallel Preconditioning
Anzt, H.; Huckle, T. K.; Bräckle, J.; Dongarra, J.
2018. Parallel computing, 71, 1–22. doi:10.1016/j.parco.2017.10.003 

Stable splitting of polyharmonic operators by generalized Stokes systems
Gallistl, D.
2017. Mathematics of computation, 86 (308), 2555–2577. doi:10.1090/mcom/3208 

Convergence analysis of energy conserving explicit local time-stepping methods for the wave equation
Grote, M. J.; Mehlin, M.; Sauter, S. A.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000075943  

Ergänzungen und Vertiefungen zu Arens et al., Mathematik
Arens, T.; Hettlich, F.; Karpfinger, C.; Kockelkorn, U.; Lichtenegger, K.; Stachel, H.
2017. Springer-Verlag. doi:10.1007/978-3-662-53585-1 

Acceleration of contour integration techniques by rational Krylov subspace methods
Göckler, T.; Grimm, V.
2017. Journal of computational and applied mathematics, 316, 133–142. doi:10.1016/j.cam.2016.08.040 

Error analysis of implicit Euler methods for quasilinear hyperbolic evolution equations
Hochbruck, M.; Pažur, T.
2017. Numerische Mathematik, 135 (2), 547–569. doi:10.1007/s00211-016-0810-5 

MultiLevel Local Time-Stepping Methods of Runge-Kutta-type for Wave Equations
Almquist, M.; Mehlin, M.
2017. SIAM journal on scientific computing, 39 (5), 2020–2048. doi:10.1137/16M1084407 

On the efficiency of the Peaceman-Rachford ADI-dG method forwave-type methods
Hochbruck, M.; Köhler, J.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000078144  

Unified error analysis for non-conforming space discretizations ofwave-type equations
Hipp, D.; Hochbruck, M.; Stohrer, C.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000076637  

Interface conditions for a metamaterial with strong spatial dispersion
Khrabustovskyi, A.; Mnasri, K.; Plum, M.; Stohrer, C.; Rockstuhl, C.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000075655  

Multiscale Simulation with a Two-Way Coupled Lattice Boltzmann Method and Discrete Element Method
Maier, M. L.; Henn, T.; Thaeter, G.; Nirschl, H.; Krause, M. J.
2017. Chemical engineering & technology, 40 (9), 1591–1598. doi:10.1002/ceat.201600547 

Born non-scattering electromagnetic media
Arens, T.; Sylvester, J.
2017. Journal of inverse and ill-posed problems, 25 (4), 469–481. doi:10.1515/jiip-2016-0054 

Automatic smoothness detection of the resolvent Krylov subspace method for the approximation of C0-semigroups
Grimm, V.; Göckler, T.
2017. SIAM journal on numerical analysis, 55 (3), 1483–1504. doi:10.1137/15M104880X 

Discrete gradient methods for solving variational image regularisation models
Grimm, V.; McLachlan, R. I.; McLaren, D. I.; Quispel, G. R. W.; Schönlieb, C.-B.
2017. Journal of physics / A, 50 (29), Art.Nr.: 295201. doi:10.1088/1751-8121/aa747c 

Strang splitting for a semilinear Schrödinger equation with damping and forcing
Jahnke, T.; Mikl, M.; Schnaubelt, R.
2017. Journal of mathematical analysis and applications, 455 (2), 1051–1071. doi:10.1016/j.jmaa.2017.06.004 

A radiation condition arizing from the limiting absorption principle for a closed full- or half-waveguide problem
Kirsch, A.; Lechleiter, A.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000071358  

The limiting absorption principle and a radiation condition for the scattering by a periodic layer
Kirsch, A.; Lechleiter, A.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000071357  

Rayleigh-Ritz approximation of the inf-sup constant for the divergence
Gallistl, D.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000071100  

The definition and measurement of electromagnetic chirality
Arens, T.; Hagemann, F.; Hettlich, F.; Kirsch, A.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000070950  

Beyond local effective material properties for metamaterials
Mnasri, K.; Khrabustovskyi, A.; Stohrer, C.; Plum, M.; Rockstuhl, C.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000070949  

Moving Fourier Analysis for Locally Stationary Processes with the Bootstrap in View
Häfner, F.; Kirch, C.
2017. Journal of time series analysis, 38 (6), 895–922. doi:10.1111/jtsa.12241 

Optimal convergence of adaptive FEM for eigenvalue clusters in mixed form
Boffi, D.; Gallistl, D.; Gardini, F.; Gastaldi, L.
2017. Mathematics of computation, 86 (307), 2213–2237. doi:10.1090/mcom/3212 

Variational formulation and numerical analysis of linear elliptic equations in nondivergence form with cordes coefficients
Gallistl, D.
2017. SIAM journal on numerical analysis, 55 (2), 737–757. doi:10.1137/16M1080495 

Upwind discontinuous Galerkin space discretization and locally implicit time integration for linear Maxwell’s equations
Hochbruck, M.; Sturm, A.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000070153  

Metastable energy strata in numerical discretizations of weakly nonlinear wave equations
Gauckler, L.; Weiß, D.
2017. Discrete and continuous dynamical systems / A, 37 (7), 3721–3747. doi:10.3934/dcds.2017158 

Lowregularity exponential-type integrators for semilinear Schrödinger equations
Ostermann, A.; Schratz, K.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000069444  

On the approximation of electromagnetic fields by edge finite elements. Part 2: A heterogeneous multiscale method for Maxwell’s equations
Ciarlet Jr, P.; Fliss, S.; Stohrer, C.
2017. Computers and mathematics with applications, 73 (9), 1900–1919. doi:10.1016/j.camwa.2017.02.043 

On the stability of the Rayleigh-Ritz method for eigenvalues
Gallistl, D.; Huber, P.; Peterseim, D.
2017. Numerische Mathematik, 137 (2), 339–351. doi:10.1007/s00211-017-0876-8 

On the convergence of Lawson methods for semilinear stiff problems
Hochbruck, M.; Ostermann, A.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000068916  

Particle flow simulations with homogenised lattice Boltzmann methods
Krause, M. J.; Klemens, F.; Henn, T.; Trunk, R.; Nirschl, H.
2017. Particuology, 34, 1–13. doi:10.1016/j.partic.2016.11.001 

The limiting absorption principle and a radiation condition for the scattering by a periodic layer
Kirsch, A.; Lechleiter, A.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000068129  

Error analysis of implicit Runge-Kutta methods for quasilinear hyperbolic evolution equations
Hochbruck, M.; Pažur, T.; Schnaubelt, R.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000067352  

Upwind discontinuous Galerkin space discretization and locally implicit time integration for linear Maxwell’s equations
Hochbruck, M.; Sturm, A.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000067269  

A fast mollified impulse method for biomolecular atomistic simulations
Fath, L.; Hochbruck, M.; Singh, C. V.
2017. Journal of computational physics, 333, 180–198. doi:10.1016/j.jcp.2016.12.024 

Uniformly accurate exponential-type integrators for Klein-Gordon equations with asymptotic convergence to the classical NLS splitting
Baumstark, S.; Faou, E.; Schratz, K.
2017. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000065007  

Exact Poincaré constants in two-dimensional annuli
Rummler, B.; Růžička, M.; Thäter, G.
2017. ZAMM, 97 (1), 110–122. doi:10.1002/zamm.201500299 

Arbeitsbuch Grundwissen Mathematikstudium - Höhere Analysis, Numerik und Stochastik : Aufgaben, Hinweise, Lösungen und Lösungswege
Brokate, M.; Henze, N.; Hettlich, F.; Meister, A.; Schranz-Kirlinger, G.; Sonar, T.
2016. Springer. doi:10.1007/978-3-642-54946-5 

Grundwissen Mathematikstudium. Höhere Analysis, Numerik und Stochastik
Brokate, M.; Henze, N.; Hettlich, F.; Meister, A.; Schranz-Kirlinger, G.; Sonar, T.
2016. Springer. doi:10.1007/978-3-642-45078-5 

Arbeitsbuch Mathematik – Aufgaben, Hinweise, Lösungen und Lösungswege
Arens, T.; Hettlich, F.; Karpfinger, C.; Kockelkorn, U.; Lichtenegger, K.; Stachel, H.
2016. Springer-Verlag. doi:10.1007/978-3-642-54948-9 

The interior transmission eigenvalue problem for an inhomogeneous media with a conductive boundary
Bondarenko, O.; Harris, I.; Kleefeld, A.
2016. Applicable analysis, 96 (1), 2–22. doi:10.1080/00036811.2016.1204440 

From the Klein–Gordon–Zakharov system to the Klein–Gordon equation
Daub, M.; Schneider, G.; Schratz, K.
2016. Mathematical methods in the applied sciences, 39 (18), 5371–5380. doi:10.1002/mma.3922 

Space-Time Discontinuous Galerkin Discretizations for Linear First-Order Hyperbolic Evolution Systems
Doerfler, W.; Findeisen, S.; Wieners, C.
2016. Computational methods in applied mathematics, 16 (3), 409–428. doi:10.1515/cmam-2016-0015 

A mesoscale approach for dislocation density motion using a Runge-Kutta discontinuous Galerkin method
Schulz, K.; Wagner, L.; Wieners, C.
2016. Proceedings in applied mathematics and mechanics, 16 (1), 403–404. doi:10.1002/pamm.201610190 

Simulating orthokinetic heterocoagulation and cluster growth in destabilizing suspensions
Bülow, F. a; Nirschl, H.; Dörfler, W.
2016. Particuology. doi:10.1016/j.partic.2016.07.005 

An exponential-type integrator for the KdV equation
Hofmanová, M.; Schratz, K.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000065006  

An exponential-type integrator for the KdV equation
Hofmanová, M.; Schratz, K.
2016. Numerische Mathematik, 1–21. doi:10.1007/s00211-016-0859-1 

Inertial dilute particulate fluid flow simulations with an Euler–Euler lattice Boltzmann method
Trunk, R.; Henn, T.; Dörfler, W.; Nirschl, H.; Krause, M. J.
2016. Journal of computational science, 17 (2), 438–445. doi:10.1016/j.jocs.2016.03.013 

Approximate inverse for the common offset acquisition geometry in 2D seismic imaging
Grathwohl, C.; Kunstmann, P.; Quinto, E. T.; Rieder, A.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000062931  

Error Analysis of a Second-Order Locally Implicit Method for Linear Maxwell’s Equations
Hochbruck, M.; Sturm, A.
2016. SIAM journal on numerical analysis, 54 (5), 3167–3191. doi:10.1137/15M1038037 

A note on Sylvester’s proof of discreteness of interior transmission eigenvalues
Kirsch, A.
2016. Comptes rendus mathematique, 354 (4), 377–382. doi:10.1016/j.crma.2016.01.015 

Adiabatic Midpoint Rule for the dispersion-managed nonlinear Schrödinger Equation
Jahnke, T.; Mikl, M.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000060572  

Finite element heterogeneous multiscale method for time-dependent Maxwell’s equation
Hochbruck, M.; Stohrer, C.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000060075  

On the approximation of electromagnetic fields by edge finite elements. Part 2: A heterogeneous ultiscale method for Maxwell’s equations
Ciarlet, P.; Fliss, S.; Stohrer, C.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000060072  

Triginometric time integrators for the Zakharov system
Herr, S.; Schratz, K.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000060068  

On the Blunting Method in Veri ed Integration of ODEs
Nedialkov, N. S.; Jackson, K. R.; Neher, M.
2016. Reliable computing, 23, 15–34 

High Speed Associative Accumulation of Floating-point Numbers and Floating-point Intervals
Kulisch, U.; Bohlender, G.
2016. Reliable computing, 23, 141–153 

A scalable parallel Stokesian Dynamics method for the simulation of colloidal suspensions
Bülow, F.; Hamberger, P.; Nirschl, H.; Dörfler, W.
2016. Computer physics communications, 204, 107–120. doi:10.1016/j.cpc.2016.03.017 

A scalable parallel factorization of finite element matrices with distributed Schur complements
Maurer, D.; Wieners, C.
2016. Numerical linear algebra with applications, 23 (5), 848–864. doi:10.1002/nla.2057 

Factorization method in inverse interaction problems with bi-periodic interfaces between acoustic and elastic waves
Hu, G.; Kirsch, A.; Yin, T.
2016. Inverse problems and imaging, 10 (1), 103–129. doi:10.3934/ipi.2016.10.103 

The error structure of the Douglas-Rachford splitting method for stiff linear problems
Hansen, E.; Ostermann, A.; Schratz, K.
2016. Journal of computational and applied mathematics, 303, 140–145. doi:10.1016/j.cam.2016.02.037 

Efficient time integration of the Maxwell-Klein-Gordon equation in the nonrelativistic limit regime
Krämer, P.; Schratz, K.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000056578  

Blow-up for nonlinear Maxwell equations
D’Ancona, P.; Nicaise, S.; Schnaubelt, R.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000056574  

Multi-level local time-stepping methods of Runge-Kutta type forwave equations
Almquist, M.; Mehlin, M.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000056570  

Remarks on the Born approximation and the Factorization Method
Kirsch, A.
2016. Applicable Analysis, 96 (1), 70–84. doi:10.1080/00036811.2016.1188286 

Convergence of viscoelastic constraints to nonholonomic idealization
Deppler, J.; Braun, B.; Fidlin, A. Y.; Hochbruck, M.
2016. European Journal of Mechanics / A: Solids, 58, 140–147. doi:10.1016/j.euromechsol.2016.01.003 

Metastable energy strata in numerical discretizations ofweakly nonlinear wave equations
Gauckler, L.; Weiß, D.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000055097  

Error analysis of implicit Euler methods for quasilinear hyperbolic evolution systems
Hochbruck, M.; Pažur, T.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000053752  

Space-time discontinuous Galerkin discretizations for linear first-order hyperbolic evolution systems. Revised March 2016
Dörfler, W.; Findeisen, S.; Wieners, C.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000053080  

Long-term analysis of semilinear wave equations with slowly varying wave speed
Gauckler, L.; Hairer, E.; Lubich, C.
2016. Karlsruher Institut für Technologie (KIT). doi:10.5445/IR/1000052588