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Multiple temperature kinetic model and its applications to micro-scale gas flows

机译:多温度动力学模型及其在微尺度气流中的应用

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This paper presents a gas-kinetic scheme to solve the multiple temperature kinetic model (MTKM), which was proposed in J. Comput. Math. 29(6) (2011) 639-660, for the study of non-equilibrium flows. The MTKM is a two-stage particle collision model possessing an intermediate quasi-equilibrium state with a symmetric second-order temperature tensor. A gas-kinetic finite volume scheme is developed for the numerical solution of the MTKM in the continuum and transition flow regimes. The gas-kinetic scheme is designed for the updating of macroscopic variables, which include the conservative flow variables and the multiple temperature field. In order to validate the kinetic model, the gas-kinetic scheme is used in the study of lid-driven cavity flows in both continuum and transition flow regimes. The numerical results predicted by the MTKM are compared with those from the direct simulation Monte Carlo (DSMC) method, the Navier-Stokes equations (NSE), and the early three-temperature kinetic model (TTKM) proposed in Phys. Fluids 19, 016101(2007). It is demonstrated that the MTKM has obvious advantages in comparison with the NSE and the TTKM in capturing the non-equilibrium flow behavior in the transition flow regime. One distinguishable phenomenon captured by the MTKM is that in the transition flow regime the heat flux direction can be from a low temperature to a high temperature region, which violates the Fourier's law of continuum flows. The MTKM provides a more accurate physical model than the NSE for the non-equilibrium flows.
机译:本文提出了一种气体动力学方案来解决多重温度动力学模型(MTKM),该模型是在J. Comput。中提出的。数学。 29(6)(2011)639-660,用于研究非平衡流动。 MTKM是一个两级粒子碰撞模型,具有中间准平衡态和对称的二阶温度张量。针对连续和过渡流态中MTKM的数值解,开发了一种气体动力学有限体积方案。气体动力学方案旨在更新宏观变量,其中包括保守的流量变量和多重温度场。为了验证动力学模型,在动力学模型中,在连续流和过渡流两种状态下,盖动腔的流动都被研究。将MTKM预测的数值结果与直接模拟蒙特卡罗(DSMC)方法,Navier-Stokes方程(NSE)和Phys中提出的早期三温动力学模型(TTKM)的结果进行了比较。流体19,016101(2007)。结果表明,与NSE和TTKM相比,MTKM在捕获过渡流态下的非平衡流行为方面具有明显的优势。 MTKM捕获的一个明显现象是,在过渡流动状态下,热通量方向可能是从低温到高温区域,这违反了连续流的傅立叶定律。对于非平衡流,MTKM提供了比NSE更准确的物理模型。

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