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Veröffentlicht/Copyright:
1. Oktober 2023
Published Online: 2023-10-01
Published in Print: 2023-10-01
© 2023 Walter de Gruyter GmbH, Berlin/Boston
Artikel in diesem Heft
- Frontmatter
- Recent Advances in Finite Element Methods
- A Domain Decomposition Scheme for Couplings Between Local and Nonlocal Equations
- Novel Raviart–Thomas Basis Functions on Anisotropic Finite Elements
- A Cost-Efficient Space-Time Adaptive Algorithm for Coupled Flow and Transport
- Error Estimates for the Numerical Approximation of Unregularized Sparse Parabolic Control Problems
- An Analysis of High-Frequency Helmholtz Problems in Domains with Conical Points and Their Finite Element Discretisation
- Implicit Runge–Kutta Schemes for Optimal Control Problems with Evolution Equations
- A Multilevel Extension of the GDSW Overlapping Schwarz Preconditioner in Two Dimensions
- A Numerical Assessment of Finite Element Discretizations for Convection-Diffusion-Reaction Equations Satisfying Discrete Maximum Principles
- Robust Finite Element Discretization and Solvers for Distributed Elliptic Optimal Control Problems
- Finite Element Approximations for PDEs with Irregular Dirichlet Boundary Data on Boundary Concentrated Meshes
Artikel in diesem Heft
- Frontmatter
- Recent Advances in Finite Element Methods
- A Domain Decomposition Scheme for Couplings Between Local and Nonlocal Equations
- Novel Raviart–Thomas Basis Functions on Anisotropic Finite Elements
- A Cost-Efficient Space-Time Adaptive Algorithm for Coupled Flow and Transport
- Error Estimates for the Numerical Approximation of Unregularized Sparse Parabolic Control Problems
- An Analysis of High-Frequency Helmholtz Problems in Domains with Conical Points and Their Finite Element Discretisation
- Implicit Runge–Kutta Schemes for Optimal Control Problems with Evolution Equations
- A Multilevel Extension of the GDSW Overlapping Schwarz Preconditioner in Two Dimensions
- A Numerical Assessment of Finite Element Discretizations for Convection-Diffusion-Reaction Equations Satisfying Discrete Maximum Principles
- Robust Finite Element Discretization and Solvers for Distributed Elliptic Optimal Control Problems
- Finite Element Approximations for PDEs with Irregular Dirichlet Boundary Data on Boundary Concentrated Meshes