The Fokker–Planck closure for turbulent molecular mixing: Passive scalars
From MaRDI portal
Publication:4036356
DOI10.1063/1.858241zbMath0825.76345OpenAlexW1971535336MaRDI QIDQ4036356
Publication date: 16 May 1993
Published in: Physics of Fluids A: Fluid Dynamics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.858241
Monte Carlo methods (65C05) Stochastic analysis applied to problems in fluid mechanics (76M35) Dynamical systems approach to turbulence (76F20)
Related Items
A new fractal interaction by exchange with the mean mixing model for large eddy simulation/filtered mass density function applied to a multiscalar three-stream turbulent jet, Improved Fokker–Planck model for the joint scalar, scalar gradient PDF, Stochastic shell model for turbulent mixing of multiple scalars with mean gradients and differential diffusion, Transported Probability Density Function Methods for Reynolds-Averaged and Large-Eddy Simulations, A dynamical equation for the distribution of a scalar advected by turbulence, The Lagrangian spectral relaxation model for differential diffusion in homogeneous turbulence, Nonlinear Lagrangian equations for turbulent motion and buoyancy in inhomogeneous flows, The Lagrangian spectral relaxation model of the scalar dissipation in homogeneous turbulence, A mixing model for turbulent flows based on parameterized scalar profiles, The spectral relaxation model of the scalar dissipation rate in homogeneous turbulence, Modeling multiple reactive scalar mixing with the generalized IEM model, On velocity-conditioned scalar mixing in homogeneous turbulence, Micromixing models for turbulent flows, Exploring the beta distribution in variable-density turbulent mixing, Small-scale intermittency and local anisotropy in turbulent mixing with rotation
Cites Work
- Mapping closures for turbulent mixing and reaction
- A diffusion model for velocity gradients in turbulence
- Monte Carlo implementation and analytic solution of an inert-scalar turbulent-mixing test problem using a mapping closure
- Flapping model of scalar mixing in turbulence
- Models of intermittency in hydrodynamic turbulence
