A stress transport equation model for simulating turbulence at any mesh resolution
type: Item
instance of: scholarly article
title: A stress transport equation model for simulating turbulence at any mesh resolution
zbMATH Open document ID: 1178.76186
author: J. Blair Perot
author: Jason Gadebusch
published in: Theoretical and Computational Fluid Dynamics
publication date: 2009-10-26T00:00:00Z
Mathematics Subject Classification ID: 76F25
Mathematics Subject Classification ID: 76F65
zbMATH DE Number: 5620329
zbMATH Keywords: turbulence
zbMATH Keywords: modeling
zbMATH Keywords: RANS
zbMATH Keywords: LES
zbMATH Keywords: universal
MaRDI profile type: Publication
full work available at URL: s00162-009-0113-x
OpenAlex ID: W2097388771
cites work: A self-adapting turbulence model for flow simulation at any mesh resolution
cites work: On the representation of backscatter in dynamic localization models
cites work: The dynamic Smagorinsky model and scale-dependent coefficients in the viscous range of turbulence
cites work: Turbulence Modeling for Time-Dependent RANS and VLES: A Review
cites work: Partially Averaged Navier-Stokes Method for Turbulence: Fixed Point Analysis and Comparison With Unsteady Partially Averaged Navier-Stokes
cites work: Subgrid scale model for finite difference simulations of turbulent flows in plane channels and annuli
cites work: A dynamic localization model for large-eddy simulation of turbulent flows
cites work: Turbulence: the filtering approach
cites work: Turbulence modeling using body force potentials
cites work: Q5804800
cites work: A model for the dissipation rate tensor in inhomogeneous and anisotropic turbulence
cites work: Numerical Calculation of Time-Dependent Viscous Incompressible Flow of Fluid with Free Surface
cites work: Analysis of an exact fractional step method
cites work: Direct numerical simulation of reacting scalar mixing layers
cites work: Conservation properties of unstructured staggered mesh schemes
cites work: A moving unstructured staggered mesh method for the simulation of incompressible free-surface flows.
DOI: 10.1007/S00162-009-0113-X
description: scientific article; zbMATH DE number 5620329