On the finite volume element method for self-adjoint parabolic integrodifferential equations
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Publication:2337043
DOI10.1155/2013/464893zbMath1486.65290OpenAlexW2056450297WikidataQ59015449 ScholiaQ59015449MaRDI QIDQ2337043
Publication date: 19 November 2019
Published in: Journal of Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2013/464893
Numerical methods for integral equations (65R20) Integro-partial differential equations (45K05) Error bounds for initial value and initial-boundary value problems involving PDEs (65M15) Finite volume methods for initial value and initial-boundary value problems involving PDEs (65M08)
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Cites Work
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- On the finite volume element method
- Error estimates for finite volume element methods for convection--diffusion--reaction equations
- Multigrid algorithms for a vertex-centered covolume method for elliptic problems
- Symmetric finite volume discretizations for parabolic problems.
- A finite volume method based on the Crouzeix-Raviart element for elliptic PDE's in two dimensions
- Finite volume element approximations of nonlocal in time one-dimensional flows in porous media
- A vertex-centered, dual discontinuous Galerkin method
- Ritz–Volterra Projections to Finite-Element Spaces and Applications to Integrodifferential and Related Equations
- Basic Control Volume Finite Element Methods for Fluids and Solids
- On the Finite Volume Element Method for General Self-Adjoint Elliptic Problems
- Finite Element Methods for Integrodifferential Equations
- Finite Volume Methods for Elliptic PDE's: A New Approach
- On the Accuracy of the Finite Volume Element Method Based on Piecewise Linear Polynomials
- Error estimates for a finite volume element method for parabolic equations in convex polygonal domains
- Finite volume element approximations of nonlocal reactive flows in porous media
- Galerkin Finite Element Methods for Parabolic Problems
- Analysis and convergence of a covolume method for the generalized Stokes problem
- Numerical approximation of an elliptic-parabolic equation arising in environment
