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A Survey of the Implementation of Numerical Schemes for Linear Advection Equation

机译:线性对流方程数值方案实现的综述

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The interpolation method in a semi-Lagrangian scheme is decisive to its performance. Given the number of grid points one is considering to use for the interpolation, it does not necessarily follow that maximum formal accuracy should give the best results. For the advection equation, the driving force of this method is the method of the characteristics, which accounts for the flow of information in the model equation. This leads naturally to an interpolation problem since the foot point is not in general located on a grid point. We use another interpolation scheme that will allow achieving the high order for the box initial condition.
机译:半拉格朗日方案中的插值方法对其性能至关重要。给定一个正在考虑用于插值的网格点的数量,不一定一定要遵循最大形式精度可以提供最佳结果的要求。对于平流方程,此方法的驱动力是特征方法,它考虑了模型方程中的信息流。由于脚点通常不位于网格点上,因此自然会导致插值问题。我们使用另一种插值方案,该方案将使盒子的初始条件达到高阶。

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