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Fast Numerical Method for 2D Initial-Boundary Value Problems for the Boltzmann Equation

机译:Boltzmann方程的二维初始边值问题的快速数值方法

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We present a new numerical scheme for the initial-boundary value problem for the Boltzmann equation in two-dimensional physical space. It is based on a splitting procedure in which the collision equation is solved using the adaptive algorithm for the computation of the full three-dimensional Boltzmann collision operator on non-uniform velocity grids introduced in the previous paper by the authors. The computation of the collision operator is performed in parallel for every physical grid cell. For the two-dimensional transport equation we use a second order finite volume method. The numerical example showing the effectiveness of our method is given.
机译:我们为二维物理空间中的玻尔兹曼方程的初边值问题提出了一种新的数值方案。它是基于分裂过程的,在该过程中,使用自适应算法求解了碰撞方程,用于在作者先前论文中介绍的非均匀速度网格上计算完整的三维玻尔兹曼碰撞算子。碰撞算子的计算是针对每个物理网格单元并行执行的。对于二维输运方程,我们使用二阶有限体积方法。数值例子说明了我们方法的有效性。

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