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Theoretical Foundation of Rapid Distortion Theory on Transversely Sheared Mean Flows

机译:横向剪切平均流动快速变形理论的理论基础

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The focus of this paper is on Rapid Distortion Theory on transversely sheared mean flows, which is often used to investigate turbulence-solid surface interactions. The main purpose of the paper is to bring together and present in a consistent fashion a general theory that has been developed in several different papers that have been published in the Journal of Fluid Mechanics. The equations for the unsteady pressure and velocity flections (which decouple from the entropy fluctuations) are rewritten in terms of a gauge function in order to obtain expressions that involve two arbitrarily convected quantities. A pair of very general conservation laws are used to derive upstream boundary conditions that relate these quantities to the actual physical variables. The entropy fluctuations can be determined after the fact once the solutions for the pressure and velocity fluctuations are known. The result involves a third arbitrary convected quantity that is equal to the entropy fluctuations at upstream infinity and can, therefore, be specified as an additional upstream boundary condition. A secondary purpose of the paper is to summarize a number of applications of the theory that have also appeared in the literature and show how they compare with an experiment.
机译:本文的重点是横向剪切平均流动的快速变形理论,其通常用于研究湍流 - 固体表面相互作用。本文的主要目的是以一致的方式汇集并及时呈现一般的理论,这是在流体力学杂志上发表的几篇不同的论文中开发的一般理论。根据规格函数重写的不稳定压力和速度拍摄的方程(从熵波动耦合),以获得涉及两个任意对流量的表达式。一对非常普通的保护法用于导出与实际物理变量相关的上行边界条件。一旦已知压力和速度波动的解决方案,就可以在事实之后确定熵波动。结果涉及第三个任意对象数量,该数量等于上游无限远的熵波动,因此可以指定为额外的上游边界条件。本文的次要目的是总结了在文献中也出现的理论的许多应用,并展示了它们与实验相比较。

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