FULLY-DISCRETE FINITE ELEMENT APPROXIMATION FOR A FAMILY OF DEGENERATE PARABOLIC PROBLEMS
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Publication:3391419
DOI10.3846/mma.2022.12846OpenAlexW3031776756MaRDI QIDQ3391419
Christian Gómez, Bibiana López-Rodríguez, Ramiro Acevedo
Publication date: 28 March 2022
Published in: Mathematical Modelling and Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3846/mma.2022.12846
error estimatesfinite element methodbackward Euler schemeparabolic degenerate equationsfully-discrete approximationeddy current modelparabolic-elliptic equations
Abstract parabolic equations (35K90) Degenerate parabolic equations (35K65) Numerical analysis (65-XX)
Related Items (2)
Numerical analysis of nonlinear degenerate parabolic problems with application to eddy current models ⋮ Existence results for a class of two-fold saddle point parabolic differential equations
Cites Work
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- A transient eddy current problem on a moving domain. Numerical analysis
- Eddy current approximation of Maxwell equations. Theory, algorithms and applications
- The Galerkin method and degenerate evolution equations
- Existence results for a class of evolution equations of mixed type
- Theory and practice of finite elements.
- Addendum to the paper “Finite element solution of quasistationary nonlinear magnetic field”
- Time-dependent implicit evolution equations
- A degenerate nonlinear cauchy problem
- Finite element solution of quasistationary nonlinear magnetic field
- A Local Regularization Operator for Triangular and Quadrilateral Finite Elements
- A Justification of Eddy Currents Model for the Maxwell Equations
- A time-dependent interface problem for two-dimensional eddy currents
- A Transient Eddy Current Problem on a Moving Domain. Mathematical Analysis
- Galerkin Finite Element Methods for Parabolic Problems
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