Derivation of a model Reynolds-stress transport equation using the renormalization of the eddy-viscosity-type representation
From MaRDI portal
Publication:4202854
DOI10.1063/1.858654zbMath0777.76042OpenAlexW2088633087MaRDI QIDQ4202854
Publication date: 13 October 1993
Published in: Physics of Fluids A: Fluid Dynamics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.858654
Related Items
Derivation of a second-order model for Reynolds stress using renormalization group analysis and the two-scale expansion technique, Effects of pressure fluctuations on turbulence growth in compressible homogeneous shear flow, Modeling of the dynamic subgrid-scale viscosity in large eddy simulation
Cites Work
- A numerical study of turbulent square-duct flow using an anisotropic k- \(\epsilon\) model
- Renormalization group analysis of turbulence. I: Basic theory
- Numerical solution of turbulent flow past a backward facing step using a nonlinear K-\(\epsilon\) model
- Modelling the pressure–strain correlation of turbulence: an invariant dynamical systems approach
- Nonlinear Reynolds stress models and the renormalization group
- Calculation of turbulence-driven secondary motion in non-circular ducts
- Statistical analysis of the deviation of the Reynolds stress from its eddy-viscosity representation
- On nonlinear K-l and K-ε models of turbulence
- Statistical modelling of passive-scalar diffusion in turbulent shear flows
- Theory of pressure-strain-rate correlation for Reynolds-stress turbulence closures. Part 1. Off-diagonal element
- Theory of the pressure–strain rate. Part 2. Diagonal elements
- Renormalization group analysis of the Reynolds stress transport equation
- Progress in the development of a Reynolds-stress turbulence closure
- Eulerian and Lagrangian renormalization in turbulence theory
- Statistical analysis of the effects of helicity in inhomogeneous turbulence
- Turbulent channel and Couette flows using an anisotropic k-epsilon model
- Renormalization group analysis of anisotropic diffusion in turbulent shear flows