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首页> 外文期刊>Physica, D. Nonlinear phenomena >Topology of dynamical reconstructions from Lagrangian data
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Topology of dynamical reconstructions from Lagrangian data

机译:拉格朗日数据动态重建的拓扑

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Branched Manifold Analysis through Homologies (BraMAH) is a technique that computes the state-space topology of a dynamical reconstruction from scalar data. This work introduces the application of this technique to Lagrangian time series. The approach unveils the topological structure underlying the behavior of a fluid particle. When applied to a set of sparse particles, the results of the analysis can be used to classify them according to the dynamics they deploy during a given time window. Topological grids can be constructed to portray the spatial organization of the topological classes. The connection between the topological grids and the transport properties of the flow is examined using streaklines. Even if demonstrated here in the context of kinematic flow models, the generality of the method allows for its potential application to experimental or observational Lagrangian data satisfying the technical requirements for the analysis. (c) 2020 Elsevier B.V. All rights reserved.
机译:通过同源性(BRAMAH)的分支歧管分析是一种技术,该技术从标量数据计算动态重建的状态空间拓扑。 这项工作介绍了这种技术在拉格朗日时间序列中的应用。 该方法推出了流体颗粒行为的拓扑结构。 当应用于一组稀疏粒子时,分析结果可用于根据它们在给定时间窗口期间部署的动态对它们进行分类。 可以构建拓扑网格以描绘拓扑课程的空间组织。 使用条纹检查拓扑网格与流动的传输性质之间的连接。 即使这里在运动流量模型的上下文中展示,该方法的一般性也允许其潜在的应用于满足分析技术要求的实验或观察拉格朗日数据。 (c)2020 Elsevier B.V.保留所有权利。

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