Local and parallel stabilized finite element algorithms based on the lowest equal-order elements for the steady Navier–Stokes equations-Reference-Cited by-同舟云学术

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Local and parallel stabilized finite element algorithms based on the lowest equal-order elements for the steady Navier–Stokes equations

Published:2020-12 Issue: Volume:178 Page:464-484
ISSN:0378-4754
Container-title:Mathematics and Computers in Simulation
language:en
Short-container-title:Mathematics and Computers in Simulation

Author:

Zheng Bo,Shang Yueqiang

Funder

Basic and Frontier Explore Program of Chongqing Municipality

Fundamental Research Funds for the Central Universities, China

Graduate Research Innovation Project of Chongqing Municipality

Cooperative Program of Guizhou Provincial Department of Science and Technology

Publisher

Elsevier BV

Subject

Applied Mathematics,Modeling and Simulation,Numerical Analysis,General Computer Science,Theoretical Computer Science

Reference52 articles.

1. Sobolev Spaces;Adams,1975

2. Local error estimates for finite element discretizations of the Stokes equations;Arnold;RAIRO M2AN.,1995

3. A finite element pressure gradient stabilization for the Stokes equations based on local projections;Becker;Calcolo,2001

4. Stabilization of low-order mixed finite elements for the Stokes equations;Bochev;SIAM J. Numer. Anal.,2006

5. An absolutely stable pressure-Poisson stabilized finite element method for the Stokes equations;Bochev;SIAM J. Numer. Anal.,2004

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1. A parallel stabilized finite element method for the Navier-Stokes problem;Computers & Mathematics with Applications;2024-09

2. Local and Parallel Stabilized Finite Element Methods Based on the Lowest Equal-Order Elements for the Stokes–Darcy Model;Mathematics;2023-11-29

3. A parallel finite element method based on fully overlapping domain decomposition for the steady-state Smagorinsky model;Computers & Mathematics with Applications;2023-10

4. A Gaussian–cubic backward substitution method for the four-order pure stream function formulation of two-dimensional incompressible viscous flows;Engineering with Computers;2023-09-24

5. Local and parallel finite element algorithms for magnetohydrodynamic flows with low electromagnetic Reynolds number;Numerical Algorithms;2023-01-14

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