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Split-operator technique for propagating phase space functions: Exploring chaotic, dissipative and relativistic dynamics

机译:用于传播相空间函数的分裂算子技术:探索混沌,耗散和相对论动力学

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摘要

We conduct a comprehensive analysis of the split-operator method for propagating phase space distribution functions in different scenarios of classical mechanics. A numerical method based on Fast Fourier Transform allows to propagate almost any sampled or exact localized initial state, as well as the direct calculation of current densities in phase space. In order to demonstrate the potential of the proposed numerical scheme some simulations involving chaotic, dissipative and relativistic dynamics are performed. In the conducted simulations, dynamical functions like autocorrelations as well as the detailed structures in phase space are discussed. We find that the split-operator technique demonstrates the effectiveness for studying time evolution of interacting one-dimensional classical systems.
机译:我们对在经典力学的不同情况下传播相空间分布函数的分裂算子方法进行了全面分析。基于快速傅立叶变换的数值方法可以传播几乎所有采样或精确的局部初始状态,以及在相空间中直接计算电流密度。为了证明所提出的数值方案的潜力,进行了一些涉及混沌,耗散和相对论动力学的模拟。在进行的仿真中,讨论了诸如自相关之类的动力学函数以及相空间中的详细结构。我们发现分裂算子技术证明了研究相互作用的一维经典系统的时间演化的有效性。

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