Testing multiple mapping conditioning mixing for Monte Carlo probability density function simulations

DOI10.1063/1.2147609zbMath1188.76171OpenAlexW2082920674MaRDI QIDQ3557418

Andrew P. Wandel, Alexander Y. Klimenko

Publication date: 22 April 2010

Published in: Physics of Fluids (Search for Journal in Brave)

Full work available at URL: https://semanticscholar.org/paper/1419cb6b83b34e9c4d7e73b9b2e7cf0913623452

zbMATH Keywords

Monte Carlo methodscombustionturbulencemixingflow simulationchemically reactive flow

Mathematics Subject Classification ID

Fluid mechanics (76-XX)

Related Items (11)

A generalised multiple mapping conditioning approach for turbulent combustion ⋮ Hybrid binomial Langevin-multiple mapping conditioning modeling of a reacting mixing layer ⋮ Modeling of scalar mixing in turbulent jet flames by multiple mapping conditioning ⋮ Lagrangian particles with mixing. II. Sparse-Lagrangian methods in application for turbulent reacting flows ⋮ Conditional statistics of inert droplet effects on turbulent combustion in reacting mixing layers ⋮ Conditional dissipation of scalars in homogeneous turbulence: Closure for MMC modelling ⋮ A direct approach to generalised multiple mapping conditioning for selected turbulent diffusion flame cases ⋮ Convergence to a model in sparse-Lagrangian FDF simulations ⋮ Multiple Mapping Conditioning: A New Modelling Framework for Turbulent Combustion ⋮ On simulating scalar transport by mixing between Lagrangian particles ⋮ Micromixing models for turbulent flows

Cites Work

• Closure of the transport equation for the probability density function of turbulent scalar fields
• The modeling of turbulent reactive flows based on multiple mapping conditioning
• A Lagrangian study of scalar diffusion in isotropic turbulence with chemical reaction
• Matching the conditional variance as a criterion for selecting parameters in the simplest multiple mapping conditioning models
• Testing of mixing models for Monte Carlo probability density function simulations
• On velocity-conditioned scalar mixing in homogeneous turbulence

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