1992
DOI: 10.1016/0169-5983(92)90023-p
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New insights into large eddy simulation

Abstract: PUbic( repo tnq burden for this C0144711011o t informaton i$ estimated toApproved for public release; distribution unlimited. ABSTRACT (Maximum 200 words)Fluid dynamic turbulence is one of the most challenging computational physics problems because of the extremely wide range of time and space scales involved, the strong nonlinearity of the government equations, and the many practical and important applications. While most linear fluid instabilities are well understood, the nonlinear interactions among them ma… Show more

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Cited by 867 publications
(400 citation statements)
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“…The temporal integration is performed by an explicit 5-stage Runge Kutta method with second-order accuracy as well. The LES formulation is based on the monotone integrated LES (MILES) approach [18] modeling the impact of the subgrid scales by numerical dissipation. A detailed description of the fundamental LES solver is given by Meinke et al [19] and its convincing solution quality for fully turbulent sub-and supersonic §ows is discussed by Alkishriwi et al [20] and El-Askary et al [21].…”
Section: Flow Solvermentioning
confidence: 99%
“…The temporal integration is performed by an explicit 5-stage Runge Kutta method with second-order accuracy as well. The LES formulation is based on the monotone integrated LES (MILES) approach [18] modeling the impact of the subgrid scales by numerical dissipation. A detailed description of the fundamental LES solver is given by Meinke et al [19] and its convincing solution quality for fully turbulent sub-and supersonic §ows is discussed by Alkishriwi et al [20] and El-Askary et al [21].…”
Section: Flow Solvermentioning
confidence: 99%
“…3b. The potential-core region is evident by the zero shear stress at x/S = 0, 16. At x/S = 30, the laminar slot boundary layer has undergone transition which is indicated by the negative peak shear stress close to the wall.…”
Section: Zero-pressure Gradient Con¦guration (Case I)mentioning
confidence: 92%
“…The temporal integration is done by a second-order ¦ve-stage low-storage Runge Kutta method. The nonresolved subgrid scales are implicitly modeled using the multiple integrated LES ansatz [16]. The viscosity is evaluated by a power law µ/µ 0 = (T /T 0 ) 0.72 where T 0 denotes the stagnation temperature.…”
Section: Methodsmentioning
confidence: 99%
“…We rely on the MILES approach to mimic the high-wavenumber end of the inertial subrange (e.g., Boris et al 1992;Porter & Woodward 1994), but see also Garnier et al (1999) and Domaradzki (2010) for a discussion of limitations.…”
Section: Methodsmentioning
confidence: 99%