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Forward and non-forward symplectic integrators in solving classical dynamics problems

机译:正向和非正向辛积分器在解决经典动力学问题中的作用

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摘要

Forward time step integrators are splitting algorithms with only positive splitting coefficients. When used in solving physical evolution equations, these positive coefficients correspond to positive time steps. Forward algorithms are essential for solving time-irreversible equations that cannot be evolved using backward time steps. However, forward integrators are also better in solving time-reversible equations of classical dynamics by tracking as closely as possible the physical trajectory. This work compares in detail various forward and non-forward fourth-order integrators using three, four, five and six force evaluations. In the case of solving the 2D Kepler orbit, all non-forward integrators are optimized by simply minimizing the size of their backward time steps
机译:正向时间步长积分器是仅具有正分裂系数的分裂算法。当用于求解物理演化方程时,这些正系数对应于正时间步长。正向算法对于解决不可逆时间步长无法发展的不可逆时间方程至关重要。但是,前向积分器也可以通过尽可能紧密地跟踪物理轨迹来更好地求解经典动力学的时间可逆方程。这项工作使用三个,四个,五个和六个力评估详细比较了各种前向和非前向四阶积分器。在解决2D开普勒轨道的情况下,通过简单地最小化其后退时间步长的大小,可以优化所有非前向积分器

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