Stabilizing poor mass conservation in incompressible flow problems with large irrotational forcing and application to thermal convection
type: Item
instance of: scholarly article
title: Stabilizing poor mass conservation in incompressible flow problems with large irrotational forcing and application to thermal convection
zbMATH Open document ID: 1253.76057
author: Keith J. Galvin
author: Alexander Linke
author: Leo G. Rebholz
author: Nicholas E. Wilson
published in: Computer Methods in Applied Mechanics and Engineering
publication date: 2012-12-17T00:00:00Z
Mathematics Subject Classification ID: 76M10
Mathematics Subject Classification ID: 76D05
zbMATH DE Number: 6116309
zbMATH Keywords: Navier-Stokes equations
zbMATH Keywords: mixed finite elements
zbMATH Keywords: discrete mass conservation
MaRDI profile type: Publication
full work available at URL: j.cma.2012.05.008
OpenAlex ID: W1964314926
cites work: Natural convection flow in a square cavity revisited: Laminar and turbulent models with wall functions
cites work: Stabilized finite element methods for the generalized Oseen problem
cites work: Q4300595
cites work: Mixed and Hybrid Finite Element Methods
cites work: A Connection Between Scott–Vogelius and Grad-Div Stabilized Taylor–Hood FE Approximations of the Navier–Stokes Equations
cites work: A projection method for constructing a mass conservative velocity field
cites work: A projection-based stabilized finite element method for steady-state natural convection problem
cites work: A steepest gradient method for optimum structural design
cites work: Q5702543
cites work: Theory and practice of finite elements.
cites work: Pressure separation -- a technique for improving the velocity error in finite element discretisations of the Navier-Stokes equations
cites work: Finite Element Methods for Navier-Stokes Equations
cites work: Q3527991
cites work: On the accuracy of the rotation form in simulations of the Navier-Stokes equations
cites work: On the convergence rate of grad-div stabilized Taylor-Hood to Scott-Vogelius solutions for incompressible flow problems
cites work: Enabling numerical accuracy of Navier-Stokes-\(\alpha\) through deconvolution and enhanced stability
cites work: Grad-div stablilization for Stokes equations
cites work: Grad-div stabilization and subgrid pressure models for the incompressible Navier-Stokes equations
cites work: Robust Numerical Methods for Singularly Perturbed Differential Equations
DOI: 10.1016/J.CMA.2012.05.008
description: scientific article; zbMATH DE number 6116309