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首页> 外文期刊>Journal of Physics, A. Mathematical and General: A Europhysics Journal >Upscaling and dispersion for transport in heterogeneous media
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Upscaling and dispersion for transport in heterogeneous media

机译:在异质介质中传输的放大和分散

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This paper focuses on upscaling of the transport equation for heterogeneous porous media with random flow. We consider the local flow field being a stationary random field and develop an upscaling by the recently developed coarse graining method which is based on filtering procedures in Fourier space. The coarse graining method is used to obtain an upscaled dispersion tensor which depends on the given length scale of the upscaling. We give explicit results for the scale-dependent dispersion coefficient in lowest-order perturbation theory. For finite length scales the upscaled dispersion models the effect of the unresolved subscale flow fluctuations, and for a global upscaling the upscaled value agrees with the well-known macrodispersion coefficient, which is, however, nearly approached for length scales larger than tenfold of the correlation length.
机译:本文着重于随机流动的非均质多孔介质输运方程的放大。我们认为局部流场是平稳的随机场,并通过基于傅立叶空间中的滤波过程的最新开发的粗粒度方法来进行放大。粗粒度方法用于获得放大的色散张量,该张量取决于放大的给定长度比例。我们在最低阶扰动理论中给出了与尺度相关的色散系数的明确结果。对于有限长度尺度,向上扩展的色散模型对未解决的子尺度流量波动的影响进行建模;对于全局扩展,向上缩放的值与众所周知的宏散布系数相符,但是,对于大于相关系数的十倍的长度尺度,接近该值。长度。

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