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Residual-Based Variational Multiscale Theory of LES Turbulence Modeling

机译:LES湍流建模的基于残差的变分多尺度理论

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摘要

We present an apercu of our variational multiscale theory of LES turbulence. The theory is succinctly summarized in terms of a finite-dimensional coarse-scale equation governing the resolved scales that depend parametrically upon unresolved fine scales, which in turn are defined in terms of a functional of the coarse-scale residual "lifted" to the dual of the fine-scale space, and the coarse-scale velocity field itself. We illustrate the performance of a numerical implementation of the theory with calculations of a turbulent channel flow at a friction-velocity Reynolds number of 395 and comparisons with the DNS data.
机译:我们对LES湍流的多尺度变分理论进行了介绍。该理论用一个有限维的粗尺度方程式进行了简要总结,该方程控制着解析尺度,这些尺度在参数上取决于未解析的细尺度,而粗尺度又根据粗尺度残差“提升”为对偶的泛函来定义。精细尺度空间,以及粗糙尺度速度场本身。我们通过计算摩擦速度雷诺数为395时的湍流通道流量并与DNS数据进行比较,说明了该理论的数值实现方式的性能。

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