A fully discrete symmetric finite volume element approximation of nonlocal reactive flows in porous media
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Publication:460230
DOI10.1155/2013/175904zbMath1296.76097OpenAlexW1991047005WikidataQ59023307 ScholiaQ59023307MaRDI QIDQ460230
Publication date: 13 October 2014
Published in: Mathematical Problems in Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2013/175904
Flows in porous media; filtration; seepage (76S05) Finite volume methods applied to problems in fluid mechanics (76M12)
Related Items (6)
An efficient symmetric finite volume element method for second-order variable coefficient parabolic integro-differential equations ⋮ The Crank-Nicolson-Galerkin finite element method for a nonlocal parabolic equation with moving boundaries ⋮ The Euler-Galerkin finite element method for a nonlocal coupled system of reaction-diffusion type ⋮ Optimal error estimates of a linearized second-order BDF scheme for a nonlocal parabolic problem ⋮ Numerical Analysis for a Nonlocal Parabolic Problem ⋮ The Euler-Galerkin finite element method for nonlocal diffusion problems with ap-Laplace-type operator
Cites Work
- On the finite volume element method
- On first and second order box schemes
- Non-classical \(H^ 1\) projection and Galerkin methods for non-linear parabolic integro-differential equations
- A symmetric finite volume scheme for selfadjoint elliptic problems
- Ritz–Volterra Projections to Finite-Element Spaces and Applications to Integrodifferential and Related Equations
- On the Accuracy of the Finite Volume Element Method for Diffusion Equations on Composite Grids
- Time Discretization of an Integro-Differential Equation of Parabolic Type
- Some Error Estimates for the Box Method
- On the Finite Volume Element Method for General Self-Adjoint Elliptic Problems
- Long-Time Numerical Solution of a Parabolic Equation with Memory
- Finite volume element approximations of nonlocal reactive flows in porous media
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