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Computationally efficient turbulence closure schemes are formulated and evaluated.
The results reveal major discrepancies between the Gaussian and non-Gaussian closure schemes.
However, existing closure schemes typically fail in situations where the population distribution is highly skewed or extinctions occur.
Closure schemes are formulated for the spatial deviations in concentration by developing transport equations for these deviations.
Also, CFD discharge results were relatively independent of turbulence closure schemes and showed very good agreement with experimental data (mean relative errors of 3 4%).
In this paper the closure schemes based on the steady laminar flamelet model (SLFM) are validated against direct numerical simulation (DNS) involving extinction and ignition.
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The Contracts for Closure scheme they negotiated with the ALP was intended to spend billions of dollars paying polluting coal fired power stations to shut down.
Contrary to the Gaussian closure solution, the non-Gaussian closure scheme yields a strictly stationary response.
The hierarchy of statistical moment equations is closed by a cumulant neglect closure scheme.
The Fokker-Planck equation approach, together with a non-Gaussian closure scheme, is used.
The closure scheme is solved for a simplified geometrical model of the cellular system.
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