A mapping closure for turbulent scalar mixing using a time-evolving reference field
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Publication:4024121
DOI10.1063/1.858341zbMath0775.76080OpenAlexW1999554164MaRDI QIDQ4024121
Publication date: 23 February 1993
Published in: Physics of Fluids A: Fluid Dynamics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.858341
Related Items (17)
A study of multiscalar mixing ⋮ Statistics of an advected passive scalar ⋮ The pollution of pristine material in compressible turbulence ⋮ Modeling of scalar mixing in turbulent jet flames by multiple mapping conditioning ⋮ Quantifying Inhomogeneous, Instantaneous, Irreversible Transport Using Passive Tracer Field as a Coordinate ⋮ Improved Fokker–Planck model for the joint scalar, scalar gradient PDF ⋮ Presumed mapping functions for Eulerian modelling of turbulent mixing ⋮ A study of turbulent combustion and its modeling using a diffusion reaction equation model ⋮ Inertial range statistics of Burgers turbulence ⋮ Multiscalar mapping closure for mixing in homogeneous turbulence ⋮ Application of mapping closure to non-Gaussian velocity fields ⋮ Turbulence theories and statistical closure approaches ⋮ The modeling of turbulent reactive flows based on multiple mapping conditioning ⋮ Modeling extinction and reignition in turbulent nonpremixed combustion using a doubly-conditional moment closure approach ⋮ Influence of flow topology and dilatation on scalar mixing in compressible turbulence ⋮ The mapping closure approximation to the conditional dissipation rate for turbulent scalar mixing ⋮ Comparison of RANS/CMC modeling of Flame D with conventional and with Presumed Mapping Function statistics
Cites Work
- Mapping closures for turbulent mixing and reaction
- An analytical solution for the scalar probability density function in homogeneous turbulence
- Monte Carlo implementation and analytic solution of an inert-scalar turbulent-mixing test problem using a mapping closure
- Mapping closure and non-Gaussianity of the scalar probability density functions in isotropic turbulence
- The conditional dissipation rate of an initially binary scalar in homogeneous turbulence
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