VectorizedCodeEllipticParabolicPHFEM
Version 7.0.0 (81 KB) by
Sanjib Acharya
These programs are supplements to the paper " Vectorized implementation of primal hybrid FEM in MATLAB" by N. Harish et al.
Main_PH.m solves the second order elliptic equation with A=I, p=(1,1) and delta=1:
-nabla.(A nabla u + up)+ delta u = f in (0,1)^2
u=uD on the Dirichlet boundary
(A nabla u + up).n = g on the Neumann boundary.
ParabolicMain.m solves the second order parabolic problem with A=I, p=(1,1) and delta=1:
d/dt u - div(A nabla u+up)+ delta u = f in (0,1)^2,
u = u_D on the Dirichlet boundary
(A nabla u+up).n= g on the Neumann boundary
u0=0 Initial condition
Cite As
Sanjib Acharya (2024). VectorizedCodeEllipticParabolicPHFEM (https://www.mathworks.com/matlabcentral/fileexchange/136359-vectorizedcodeellipticparabolicphfem), MATLAB Central File Exchange. Retrieved .
MATLAB Release Compatibility
Created with
R2023b
Compatible with any release
Platform Compatibility
Windows macOS LinuxTags
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VectorizedCodeEllipticParabolicPHFEM/VectorizedCodeEllipticParabolicPHFEM/VectorizedPHFEMCode/Edge_Redrefine_StiffMassConvPH_LambdaPH_vectorization
VectorizedCodeEllipticParabolicPHFEM/VectorizedCodeEllipticParabolicPHFEM/VectorizedPHFEMCode/Mixed_PrimalHybrid(Elliptic)_vectorization-Diff-Conv-React
VectorizedCodeEllipticParabolicPHFEM/VectorizedCodeEllipticParabolicPHFEM/VectorizedPHFEMCode/Mixed_PrimalHybrid(Parabolic)_vectorization-Diff-Conv-React
VectorizedCodeEllipticParabolicPHFEM/VectorizedCodeEllipticParabolicPHFEM/VectorizedPHFEMCode/Mixed_PrimalHybrid(Parabolic)_vectorization-Diff-Conv-React/codes from JV
Version | Published | Release Notes | |
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7.0.0 | Updated codes |
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6.0.0 | Backward Euler Scheme Incorporated for parabolic case |
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5.0.0 | Installation information added in Readme |
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4.0.0 | More efficient |
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3.0.0 | Typos corrected, image changed |
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2.0.0 | Previous version contains some typos |
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1.0.0 |