2011
DOI: 10.1063/1.3556097
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A posteriori analysis of numerical errors in subfilter scalar variance modeling for large eddy simulation

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Cited by 32 publications
(30 citation statements)
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“…Nearest the inlet [ Fig. 4(a) Z , the resolved dissipation depends on the square of the magnitude of the filtered scalar gradient and is prone to under prediction in LES computations using grid-based filtering [21,34]. It was verified that increasing the order of the finite di↵erence scheme used to compute Z,res increased that quantity's magnitude.…”
Section: Scalar Dissipation Rate Modelingmentioning
confidence: 88%
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“…Nearest the inlet [ Fig. 4(a) Z , the resolved dissipation depends on the square of the magnitude of the filtered scalar gradient and is prone to under prediction in LES computations using grid-based filtering [21,34]. It was verified that increasing the order of the finite di↵erence scheme used to compute Z,res increased that quantity's magnitude.…”
Section: Scalar Dissipation Rate Modelingmentioning
confidence: 88%
“…Prior studies have shown that the equilibrium approach is invalid even in the simplest of flows [21,22], leading to large underprediction of scalar variance. Consequently, the use of the VTE (Eq.…”
Section: Subfilter Models For Scalar Mixingmentioning
confidence: 99%
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“…Algebraic models for the variance [8,9,10,11,12] and the dissipation rate [8,13,14] directly describe the modeled parameter using information about the local scalar field and filter width, and have the advantage of being conceptually simple and computationally inexpensive. Transport equation models for the variance [12,15,16] and for the dissipation rate [17,18,19] offer different advantages: they do not forcibly assume that production and dissipation processes are in equilibrium, they produce fields that are less noisy than algebraic models, and they incorporate a wider range of physics. Nonetheless, transport equation approaches are sensitive to the descriptions used to model unclosed subfilter terms, and the performance of these equations is not always superior to the performance of algebraic models [12].…”
Section: Introductionmentioning
confidence: 99%
“…However, numerical errors scale with wavenumber [34,35], and are highest close to the mesh-scale. Consequently, the near-filter scale features in LES are contaminated by numerical errors [36,37]. Practically, the evaluation of gradient-based quantities is poorly approximated [36,37].…”
Section: Numerical Errors In Dqmommentioning
confidence: 99%