首页> 外文会议>ASME/JSME Joint Fluids Engineering Conference >CLOSURE APPROXIMATIONS FOR PDF EQUATIONS BASED ON THE SIMONIN-DEUTSCH-MINIER (SDM) EQUATION FOR GAS-PARTICLE FLOWS
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CLOSURE APPROXIMATIONS FOR PDF EQUATIONS BASED ON THE SIMONIN-DEUTSCH-MINIER (SDM) EQUATION FOR GAS-PARTICLE FLOWS

机译:基于Simonin-Deutsch-Minier(SDM)的气体粒子流量的PDF方程的闭合近似

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The paper addresses an apparent incompatibility between the two current formulations of the PDF approach for the dispersion of particles in a uniform shear flow. It is shown that this incompatibility arises through neglect of the inertial convection term in the transport equation for the mean carrier flow velocity local to a particle. Evaluating this term for a Gaussian process gives identical results for both formulations. This also resolves a long standing incompatibility in previous forms for the fluid point diffusions coefficients in a simple shear. A closure approximation is given based on a. Gaussian model for the contribution due to the fluctuating shear which has previously been assumed to be white noise in the generalised Langevin model (GLM) due to Simonin, Deutsch and Minier.
机译:本文解决了在均匀剪切流中分散颗粒的PDF方法的两个当前制剂之间的表观不相容性。结果表明,这种不相容性通过忽略了传输方程中的惯性对流术语,用于颗粒的平均载流程流速。评估高斯过程的术语给出了两种配方的相同结果。这也解决了在简单剪切中的流体点扩散系数的先前形式中的长度不相容。基于a给出闭合近似。由于Simonin,Deutsch和Minier的广义Langevin模型(GLM)中,预先假定的波动剪切导致的高斯模型。

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