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A Parallel Algorithm for Approximating One Dimensional Unstable Manifold of Discrete Dynamical Systems

机译:用于近似离散动力系统一维不稳定歧管的并行算法

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This paper presents a parallel algorithm for computing one dimensional unstable manifold of a hyperbolic fixed point of discrete dynamical system. It is pointed out that parallel computing can be realized by subdividing the unstable manifold into mutually independent subsections. In each subsection, the one dimensional unstable manifold is grown by forward iteration. Curvature constraint and distance control technique are applied to ensure the accuracy of the algorithm. An easy-to-implement recursive program is proposed for the interpolation of points. The simulation result shows that parallel computation is very accurate as well as efficient.
机译:本文介绍了用于计算离散动力系统双曲线固定点的一维不稳定歧管的并行算法。指出,通过将不稳定的歧管细分为相互独立的子部分来实现并行计算。在每个子部分中,通过前向迭代生长一维不稳定歧管。应用曲率约束和距离控制技术以确保算法的准确性。提出了一个易于实现的递归程序,用于插值点。仿真结果表明,并行计算非常准确,也是有效的。

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