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Gas-Kinetic Relaxation (BGK-Type) Schemes for the Compressible Euler Equations

机译:可压缩欧拉方程的气体动力学弛豫(BGK型)方案

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Starting from the gas-kinetic model, a new class of relaxation schemes for the Euler equations are presented. Instead of linearizing the Euler equations into a few simple waves, the new flow solvers are based on teh BGK model for the evolution of particle distribution functions, i.e. a nonequilibrium state will evolve into an equilibrium state along with the increasing of entropy. The numerical discretization combines naturally both the Lax-Wendroff and the Flux Vector Splitting type schemes. The nuemrical results for a few welldefined test cases are presented to indicate the robustness and accuracy of the BGK-type schemes.
机译:从气体动力学模型出发,提出了一类新的欧拉方程松弛方案。新型的流动求解器不是将Euler方程线性化为几个简单的波,而是基于BGK模型,用于粒子分布函数的演化,即,随着熵的增加,非平衡态将演化为平衡态。数值离散自然地结合了Lax-Wendroff和磁通矢量分裂类型方案。给出了一些定义明确的测试用例的数值结果,以表明BGK型方案的鲁棒性和准确性。

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