首页> 外文会议>Proceeding of the Third Asia Workshop on Computational Fluid Dynamics September 16-18, 2000, Mianyang, China >Numerical Investigation from Rarefied Transition Flow to Continuum by Solving the Boltzmann Model Equation
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Numerical Investigation from Rarefied Transition Flow to Continuum by Solving the Boltzmann Model Equation

机译:求解玻尔兹曼模型方程的从稀疏过渡流到连续体的数值研究

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Based on the nonlinear Boltzmann model equation, the unified simplified velicity distribution function equation adapted to various flow regimes can be presented. The reduced velocity distribution functions are introduced, the discrete ordinate method is applied to the reduce ddistribution functions, and then the kinetic model equation will be cast into hyperbolic conservation laws form with nonlinear source terms. The time-splitting method and the NND finite difference method are extended to slove them. As a results, a simplified unified kinetic algorithm for the gas dynamical problems form various flow regimes has been developed. To test the rliabiltiy of the present numerical method, the one-dimensional shock-tube problem and the flow past two-dimensional circular cylinder with various Knudsen numbers are simualted. The computations of the related flows indicate that both high resolution of the flw fields and good qualitative agreement with the theoretical, DSMA and experimental results can be obtaiend.
机译:基于非线性玻尔兹曼模型方程,可以提出适用于各种流态的统一简化的速度分布函数方程。介绍了简化的速度分布函数,对离散的分布函数采用了离散纵坐标法,然后将动力学模型方程转化为具有非线性源项的双曲守恒律形式。扩展了时间分割方法和NND有限差分方法以解决它们。结果,针对各种流动形式的气体动力学问题,已经开发出简化的统一动力学算法。为了验证本数值方法的可靠性,模拟了一维激波管问题以及通过具有各种克努森数的二维圆柱体的流动。相关流的计算表明,流场的高分辨率和与理论,DSMA和实验结果的良好的定性吻合。

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