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Dörich, Benjamin [Author]

Strong Norm Error Bounds for Quasilinear Wave Equations Under Weak CFL-Type Conditions

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Springer Verlag, 2024-03-01

Published in: Foundations of Computational Mathematics ; ISSN: 1615-3375, 1615-3383
Dörich, Benjamin [Author]

Strong norm error bounds for quasilinear wave equations under weak CFL-type conditions

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https://publikationen.bibliothek.kit.edu/1000151366

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Karlsruher Institut für Technologie, 2022-10-12
Maier, Bernhard [Author] ; Hochbruck, M. [Degree supervisor]

Error analysis for space and time discretizations of quasilinear wave-type equations

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https://d-nb.info/121430155X/34

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Karlsruhe: KIT-Bibliothek, 2020
Leibold, Jan [Author] ; Hochbruck, M. [Degree supervisor]

A unified error analysis for the numerical solution of nonlinear wave-type equations with application to kinetic boundary conditions

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Karlsruhe: KIT-Bibliothek, 2021
Dörich, Benjamin [Author]; Leibold, Jan [Author]; Maier, Bernhard [Author]

Maximum norm error bounds for the full discretization of non-autonomous wave equations

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https://publikationen.bibliothek.kit.edu/1000141540

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Karlsruher Institut für Technologie, 2021-12-23
Dörich, Benjamin [Author]; Leibold, Jan [Author]

Numerical experiments to "Full discretization error analysis of semilinear wave equations with exponential integrators"

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https://publikationen.bibliothek.kit.edu/1000134973

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KITopen (Karlsruhe Institute of Technologie), 2021-07-05
Dörich, Benjamin [Author]; Leibold, Jan [Author]

Numerical experiments to "Full discretization error analysis of semilinear wave equations with exponential integrators" (Version 2)

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https://publikationen.bibliothek.kit.edu/1000141073

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KITopen (Karlsruhe Institute of Technologie), 2021-12-13
Leibold, Jan [Author]

Numerical experiments to "A unified error analysis for nonlinear wave-type equations with application to acoustic boundary conditions" (Version 2)

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https://publikationen.bibliothek.kit.edu/1000141855

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KITopen (Karlsruhe Institute of Technologie), 2022-01-13
Leibold, Jan [Author]

Numerical experiments to "A unified error analysis for nonlinear wave-type equations with application to acoustic boundary conditions" (Version 3)

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https://publikationen.bibliothek.kit.edu/1000150159

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KITopen (Karlsruhe Institute of Technologie), 2022-08-26
Dörich, Benjamin [Author]; Leibold, Jan [Author]; Maier, Bernhard [Author]

Optimal W$^{1,∞}$-estimates for an isoparametric finite element discretization of elliptic boundary value problems

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https://publikationen.bibliothek.kit.edu/1000142881

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Karlsruher Institut für Technologie, 2022-02-08
Leibold, Jan [Author]

Numerical experiments to "A unified error analysis for nonlinear wave-type equations with application to acoustic boundary conditions"

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https://publikationen.bibliothek.kit.edu/1000139898

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KITopen (Karlsruhe Institute of Technologie), 2021-11-10
Hochbruck, Marlis [Author]; Leibold, Jan [Author]

Finite element discretization of semilinear acoustic wave equations with kinetic boundary conditions

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https://publikationen.bibliothek.kit.edu/1000125675

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Kent State University, 2020-11-04

Published in: Electronic transactions on numerical analysis, 53, 522–540 ; ISSN: 1068-9613, 1097-4067
Hochbruck, Marlis [Author]; Leibold, Jan [Author]

An implicit-explicit time discretization scheme for second-order semilinear wave equations with application to dynamic boundary conditions

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https://publikationen.bibliothek.kit.edu/1000122353

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Karlsruher Institut für Technologie, 2020-01-01
Hochbruck, Marlis [Author]; Leibold, Jan [Author]

Finite element discretization of semilinear acoustic wave : equations with kinetic boundary conditions

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https://publikationen.bibliothek.kit.edu/1000105549

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Karlsruher Institut für Technologie, 2019-01-01
Leibold, Jan [Author] ; Hochbruck, M. [Contributor]

A unified error analysis for the numerical solution of nonlinear wave-type equations with application to kinetic boundary conditions

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https://publikationen.bibliothek.kit.edu/1000130222

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KIT-Bibliothek, Karlsruhe, 2021-03-03
Maier, Bernhard [Author] ; Hochbruck, M. [Contributor]

Error analysis for space and time discretizations of quasilinear wave-type equations

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https://publikationen.bibliothek.kit.edu/1000120935

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KIT-Bibliothek, Karlsruhe, 2020-01-01
Dörich, Benjamin [Author]; Leibold, Jan [Author]; Maier, Bernhard [Author]

Stability and convergence of the Ritz map in the maximum norm for nonconforming finite elements

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https://publikationen.bibliothek.kit.edu/1000141502

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Karlsruher Institut für Technologie, 2021-12-22
Hipp, David; Hochbruck, Marlis; Stohrer, Christian

Unified error analysis for nonconforming space discretizations of wave-type equations

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Oxford University Press (OUP), 2019

Published in: IMA Journal of Numerical Analysis, 39 (2019) 3, Seite 1206-1245

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