The Leray-Gårding method for finite difference schemes
DOI10.5802/JEP.25zbMath1328.65175arXiv1505.06060OpenAlexW4376633023MaRDI QIDQ901379
Publication date: 11 January 2016
Published in: Journal de l'École Polytechnique -- Mathématiques (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1505.06060
Finite difference methods for initial value and initial-boundary value problems involving PDEs (65M06) Stability and convergence of numerical methods for initial value and initial-boundary value problems involving PDEs (65M12) Initial value problems for first-order hyperbolic equations (35L03) Initial-boundary value problems for first-order hyperbolic equations (35L04)
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- Fully discrete hyperbolic initial boundary value problems with nonzero initial data
- A note on the leap-frog scheme in two and three dimensions
- On the stability definition of difference approximations for the initial boundary value problem
- Convergence of the variable two-step BDF time discretisation of nonlinear evolution problems governed by a monotone potential operator
- Semigroup stability of finite difference schemes for multidimensional hyperbolic initial-boundary value problems
- Solving Ordinary Differential Equations I
- Boundary Conditions for a Fourth Order Hyperbolic Difference Scheme
- Symmetrizable Finite Difference Operators
- Stability of Finite Difference Schemes for Hyperbolic Initial Boundary Value Problems
- Two-step Bdf Time Discretisation of Nonlinear Evolution Problems Governed by Monotone Operators with Strongly Continuous Perturbations
- Stability Theory of Difference Approximations for Multidimensional Initial-Boundary Value Problems
- Instability of difference models for hyperbolic initial boundary value problems
- Stability of Two-Dimensional Initial Boundary Value Problems Using Leap- Frog Type Schemes
- Scheme-Independent Stability Criteria for Difference Approximations of Hyperbolic Initial-Boundary Value Problems. II
- Stability Theory of Difference Approximations for Mixed Initial Boundary Value Problems. II
- The Semigroup Stability of the Difference Approximations for Initial- Boundary Value Problems
- Fourth Order Difference Methods for the Initial Boundary-Value Problem for Hyperbolic Equations
- Systems of Difference Equations with General Homogeneous Boundary Conditions
- Stability of Difference Approximations of Dissipative Type for Mixed Initial-Boundary Value Problems.
- Stability Theory for Difference Approximations of Mixed Initial Boundary Value Problems. I
- L2 is a continuable initial condition for kreiss' mixed problems
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