2012
DOI: 10.1016/j.combustflame.2012.02.018
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Large eddy simulation of a growing turbulent premixed flame kernel using a dynamic flame surface density model

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Cited by 58 publications
(78 citation statements)
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“…may be used as a tuning constant or modelled using an algebraic expression or a balance equation. Applications of this model in modelling early stage flame development has been reported in [22] and in coupled radiative heat transfer calculations in [42]. Another promising approach is to solve a transport equation for the wrinkling factor as in [43].…”
Section: A Dynamic Fsd Model For the Fully Developed Phase Of Combustionmentioning
confidence: 99%
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“…may be used as a tuning constant or modelled using an algebraic expression or a balance equation. Applications of this model in modelling early stage flame development has been reported in [22] and in coupled radiative heat transfer calculations in [42]. Another promising approach is to solve a transport equation for the wrinkling factor as in [43].…”
Section: A Dynamic Fsd Model For the Fully Developed Phase Of Combustionmentioning
confidence: 99%
“…For example, if the combustion filter width ̅ is taken to be 4 times the grid filter width ̅ , the progress variable gradient is dispersed over ̅ ̅ ⁄ grid points ( ̅ ̅ ⁄ in this case). In practice, the flame front is thickened by a factor in the order of ̅ ⁄ [22] making it possible to resolve with a sufficiently large filter width.…”
Section: Combustion Filter Widthmentioning
confidence: 99%
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“…These approaches can be broadly categorized into two classes, namely, flamelets and non-flamelets or geometrical and statistical (Gicquel et al, 2012). The geometrical category of flamelets includes thickened flame (Colin et al, 2000;De and Acharya, 2009), flame surface density or flame-wrinkling (see, for example, Boger et al 1998;Chakraborty and Cant 2007;Chakraborty and Klein 2008;Gubba et al, 2012;Hawkes and Cant 2001;Knikker et al, 2004;Wang et al, 2012), and level-set or G equation (Moureau et al, 2008;Pitsch, 2005). The statistical category of flamelets includes approaches, such as EBU (eddy-break-up model), algebraic closure involving scalar dissipation rate (Butz et al, 2015;Dunstan et al, 2013;Gao et al, 2014;Langella et al, 2015;Ma et al, 2014), and presumed probability density function (PDF) methodology with laminar flamelets.…”
Section: Introductionmentioning
confidence: 99%