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Spectral Solvers to Non-Conservative Transport for Non-Linear Interactive Systems of Boltzmann Type

机译:Boltzmann型非线性交互式系统的非保守输运谱解

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摘要

In several technological areas there is increasingly a need for analysis of problems involving a vast range of physical scales. For example, compressible Navier Stokes equations are completely adequate for understanding gas fluid flows where the length scales are large compared to the local mean free path A of fluid molecules. If the flow scales are not large compared to A, either because A itself is large if the flow is in low density state (rarefied) or because boundary conditions produce inhomogeneities resolved at small flow scales, a kinetic theory model from statistical formulations and their simulations becomes necessary.
机译:在一些技术领域,越来越需要对涉及广泛物理规模的问题进行分析。例如,可压缩的Navier Stokes方程完全适合理解长度比与流体分子的局部平均自由程A大的长度的气体流体。如果流量尺度与A相比不大,则可能是因为流量本身处于低密度状态(稀化)时A本身就很大,或者是因为边界条件产生了在小流量尺度下解决的不均匀性,这是基于统计公式及其模拟的动力学理论模型变得必要。

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