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A Symplecticity-preserving Gas-kinetic Scheme for Hydrodynamic Equations under External Forcing Field

机译:外部迫使领域的流体动力方程的旋翼保护气体动力学方案

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In this paper, based on the BGK equation, Liouville's theorem, and symplecticity preserving property of a Hamiltonian flow, a well-balanced kinetic scheme for the compressible Navier-Stokes equations under external forcing field is developed. In order to construct such a scheme, the physical process of particles transporting through a potential barrier at a cell interface will be modeled with penetration and reflection according to incident particle velocity, and the symplectic property of phase space volume. For the simulation of a gravitational gas system, the current scheme has both a well-balanced property for keeping hydrostatic solution and the shock capturing capability for unsteady flow. In this paper, we will present a symplecticity preserving BGK scheme with the inclusion of particle collision in the gas evolution stage.
机译:本文基于BGK方程,LIOUVILLE的定理和汉密尔顿流量的杂交性能,开发了一种在外部迫使领域下的可压缩Navier-Stokes方程的平衡的动力学方案。为了构建这样的方案,通过在电池界面处通过电位屏障传输的粒子的物理过程将根据入射颗粒速度和相空间体积的辛属性进行渗透和反射建模。对于引力气体系统的模拟,电流方案具有良好平衡的性能,用于保持静液压溶液和冲击捕获能力的不稳定流动。在本文中,我们将在气体进化阶段中包含颗粒碰撞,呈现了一种保留的BGK方案。

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