Joint scalar versus joint velocity-scalar PDF simulations of bluff-body stabilized flames with REDIM

DOI10.1007/S10494-008-9162-2zbMath1419.76371OpenAlexW2121180752MaRDI QIDQ1029611

Bart Merci, Dirk Roekaerts, Ulrich Maas, Bertrand Naud

Publication date: 13 July 2009

Published in: Flow, Turbulence and Combustion (Search for Journal in Brave)

Full work available at URL: http://resolver.tudelft.nl/uuid:0f454400-03d3-41d4-a6bb-025656d75eab

zbMATH Keywords

CFDtransported PDFbluff body stablised flamesREDIM

Mathematics Subject Classification ID

Direct numerical and large eddy simulation of turbulence (76F65) Reaction effects in flows (76V05) Turbulent transport, mixing (76F25)

Related Items (2)

A PDF projection method: A pressure algorithm for stand-alone transported PDFs ⋮ REDIM

Cites Work

• Impact of turbulent flow and mean mixture fraction results on mixing model behaviour in trasnported scalar PDF simulations of turbulent non-premixed bluff body flames
• Flow and mixing fields for transported scalar PDF simulations of a piloted jet diffusion flame (`Delft Flame III')
• A consistent hybrid PDF method: implementation details and application to the simulation of a bluff-body stabilised flame
• Closure of the transport equation for the probability density function of turbulent scalar fields
• Numerical investigation of a bluff-body stabilised nonpremixed flame with differential Reynolds-stress models
• Progress in the development of a Reynolds-stress turbulence closure
• Flow and mixing fields of turbulent bluff-body jets and flames
• On the existence of a Generalized Langevin model representation for second-moment closures
• On the relationship between stochastic Lagrangian models of turbulence and second-moment closures
• Transport-chemistry coupling in the reduced description of reactive flows
• The extension of the ILDM concept to reaction–diffusion manifolds
• A hybrid algorithm for the joint PDF equation of turbulent reactive flows
• The hybrid method for the PDF equations of turbulent reactive flows: Consistency conditions and correction algorithms

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