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Analytic solution to the Williams equation in the Poiseuille flow problem using mirror-diffuse model of interaction of gas molecules with the channel walls

机译:气体分子与通道壁相互作用的镜像-扩散模型,求解泊瓦伊流问题中的威廉姆斯方程的解析解

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摘要

An analytic (in the form of the Neumann series) solution to the Williams equation in the Poiseuille flow problem has been constructed using the kinetic approach. For the boundary condition on the channel walls, the mirror-diffusion model is used. Taking into account the constructed distribution function for various values of the channel width and the coefficient of accommodation of the tangential momentum of gas molecules by the channel walls, the value of the mass flow rate per unit width of the channel is calculated. Comparison with analogous results obtained by numerical methods is carried out. The results obtained upon transition to the hydrodynamic regime and to nearly hydrodynamic regimes of the gas flow are analyzed.
机译:使用动力学方法构造了泊瓦伊耶流问题中威廉姆斯方程的解析解(以Neumann级数形式)。对于通道壁上的边界条件,使用镜像扩散模型。考虑到通道宽度的各种值的构造的分布函数和通道壁对气体分子的切向动量的调节系数,计算出了通道每单位宽度的质量流量值。与通过数值方法获得的类似结果进行比较。分析了过渡到气流的流体动力学状态和接近流体动力学状态时获得的结果。

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