1998
DOI: 10.1016/s0010-2180(97)00193-4
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A Model for Calculating Heat Release in Premixed Turbulent Flames

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Cited by 100 publications
(43 citation statements)
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“…To account for a change of combustion regime, the mean heat release rate model by Schmid et al 25 is used as it explicitly includes the Damköhler number Da,…”
Section: Iic Spectral Model For Heat Release Ratementioning
confidence: 99%
“…To account for a change of combustion regime, the mean heat release rate model by Schmid et al 25 is used as it explicitly includes the Damköhler number Da,…”
Section: Iic Spectral Model For Heat Release Ratementioning
confidence: 99%
“…The first one is responsible for the correct evaluation of the turbulent flame speed in the current local conditions, while the second one provides the flame propagation in the simulated media with the evaluated speed. Based on the results from the reference (Yanez, 2010), the correlation for the evaluation of turbulent burning velocity proposed by Schmidt (1998) Further examination of the experimental observations disclosed the fact that the test under consideration was differed from the others by considerable sound effect. This can be seen at the pressure history in Figure 4.…”
Section: Numerical Simulationsmentioning
confidence: 99%
“…For the test discussed here, the most important feature of the currently available algebraic models consists of the fact that the function and the time Bray [31] Bailly et al [32] Schmidt et al [33] Lindstedt and Váos [34] Swaminathan and Bray [35] % % c c…”
Section: Algebraic Modelsmentioning
confidence: 99%
“…Since τ Σ , υ Σ , and U c do not depend directly on t and x in the case of statistically stationary and spatially uniform turbulence discussed here, integration of eqn (29) yields (30) because . If we introduce the following length scale (30) reads (32) If we assume that the turbulent burning velocity tends to a time-independent fullydeveloped value U t, ∞ with time, then, at t → ∞, eqn (32) reduces to (33) Using this fully-developed length scale, the fully-developed turbulent burning velocity, and the time scale τ Σ in order to normalize eqn (32), we finally obtain (34) where t′ = t/τ Σ , u t = U t /U t, ∞ and λ t = Λ t /Λ t, ∞ . Equation (34) shows that the turbulent burning velocity grows only if the normalized velocity u t is lower than the normalized length scale λ t .…”
Section: An Analytical Testmentioning
confidence: 99%