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Stable marker-particle method for the Voronoi diagram in a flow field

机译:流场中Voronoi图的稳定标记-粒子方法

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摘要

The Voronoi diagram in a flow field is a tessellation of water surface into regions according to the nearest island in the sense of a "boat-sail distance". which is a mathematical model of the shortest time for a boat to move from one point to another against the flow of water. The computation of the diagram is not easy, because the equi-distance curves have singularities. To overcome the difficulty, this paper derives a new system of equations that describes the motion of a particle along the shortest path starting at a given point on the boundary of an island, and thus gives a new variant of the marker-particle method. In the proposed method, each particle can be traced independently, and hence the computation can be done stably even though the equi-distance curves have singular points. (c) 2006 Elsevier B.V. All rights reserved.
机译:流场中的Voronoi图是按照“船帆距离”的意义,根据最近的岛屿将水面细分为不同的区域。这是小船逆着水流从一个点移动到另一个位置的最短时间的数学模型。由于等距曲线具有奇异性,因此该图的计算并不容易。为了克服这一困难,本文推导了一个新的方程组系统,该方程组描述了粒子沿着最短路径从岛的边界上的给定点开始的运动,从而给出了标记粒子方法的新变体。在提出的方法中,每个粒子可以独立跟踪,因此即使等距曲线具有奇异点,也可以稳定地进行计算。 (c)2006 Elsevier B.V.保留所有权利。

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