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Solution of advection diffusion equations in two space dimensions by a rational Eulerian Lagrangian localized adjoint method over hexagonal grids

机译:用六边形网格上的有理欧拉拉格朗日局部伴随方法求解二维空间对流扩散方程

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摘要

We present a characteristic method for the solution of the transient advection diffusion equations in two space-dimensions. This method uses Wachspress-type rational basis functions over hexagonal grids within the framework of the Eulerian Lagrangian localized adjoint methods (ELLAM). It therefore maintains the advantages of previous ELLAM schemes and generates accurate numerical solutions even if large time steps are used in the simulation. Numerical experiments are presented to illustrate the performance of this method and to investigate its convergence numerically.
机译:我们提出了一种特征方法来求解两个空间维中的瞬态对流扩散方程。该方法在欧拉拉格朗日局部伴随方法(ELLAM)的框架内,对六角形网格使用Wachspress型有理基函数。因此,即使仿真中使用了大的时间步长,它也保持了以前ELLAM方案的优势,并生成了精确的数值解。进行了数值实验,以说明该方法的性能并数值研究其收敛性。

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