2015
DOI: 10.1016/j.combustflame.2014.10.015
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Consistent definitions of “Flame Displacement Speed” and “Markstein Length” for premixed flame propagation

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Cited by 118 publications
(86 citation statements)
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“…This marks a clear advantage over DNS, where one is faced with the difficulty of selecting an appropriate iso-surface of temperature or concentration to represent the flame surface. A poor choice of the isosurface could lead to uncertainties in the flame displacement speed [41], and different contours could lead to significantly different values of turbulent flame speed [35]. Another advantage of our methodology is the ability, through a closed-loop flow control system, to regulate the mean flame position and the turbulent intensity immediately ahead of the flame.…”
Section: Introductionmentioning
confidence: 99%
“…This marks a clear advantage over DNS, where one is faced with the difficulty of selecting an appropriate iso-surface of temperature or concentration to represent the flame surface. A poor choice of the isosurface could lead to uncertainties in the flame displacement speed [41], and different contours could lead to significantly different values of turbulent flame speed [35]. Another advantage of our methodology is the ability, through a closed-loop flow control system, to regulate the mean flame position and the turbulent intensity immediately ahead of the flame.…”
Section: Introductionmentioning
confidence: 99%
“…Therefore,i ti si rrelevant which flame surface is detected exactly in the experiment for evaluation of the flame speed with Equation (3). Thes ame conclusion wasd rawn by Giannakopoulos [18] through detailed numerical simulations of propane/air flames and by Groot and de Goey, [19] who applied flamelet simulations for spherically expanding flames.…”
Section: Resultsmentioning
confidence: 99%
“…Giannakopoulos et al [18] reported as ignificant impact of the flame front definition regarding the displacements peed by direct numerical calculationso fp ropane/air spherically expandingf lames.T he sensitivity of flame displacement speed to stretchw as found to vary with the definition of the flame surface assuming zero flame thickness.G root and de Goey [19] calculated spherically expanding methane/air flames by means of af lamelet approacha nd confirmed that an unsteady changei nt hickness of the flame front only had am inore ffect on flame speed. To include the influence of af inite flame thickness,a nalytical correction methods have been proposed to correct the flame speeds obtainedf rom zero-thicknessa ssumptions.…”
Section: Introductionmentioning
confidence: 99%
“…To assess the preferential diffusion on flame acceleration under high turbulence and elevated pressure, we next compute the response of preferential diffusion on the local flame displacement speed (i.e., flame front speed relative to the flow) [50,51] at Ret=150, and at p=4bar. We investigate how the local flame displacement speed varies with flame stretch between the flame with non-unity Lewis number and the flame with unity-Lewis number at Ret=150, and at p=4bar.…”
Section: Flame Speedmentioning
confidence: 99%
“…We calculate the flame displacement speed for expanding spherical flames with and without preferential diffusion at Ret=150, and at p=4bar and plot against the local stretch rate on the iso-surface in the preheat zone, reaction zone and fully burned zone. The flame displacement speed, which measures the difference between the flame front speed and the flow speed, is computed using the following expression [50,51]: (27) where all the terms are evaluated along the selected isotherms. In Eq.…”
Section: Flame Speedmentioning
confidence: 99%