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Modifications of the Charged Balls Method

机译:电荷的球法的修改

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摘要

The Charged Balls Method is based on physical ideas. It allows one to solve problem of finding the minimum distance from a point to a convex closed set with a smooth boundary, finding the minimum distance between two such sets and other problems of computational geometry. This paper proposes several new quick modifications of the method. These modifications are compared with the original Charged Ball Method as well as other optimization methods on a large number of randomly generated model problems.We consider the problem of orthogonal projection of the origin onto an ellipsoid. The main aim is to illustrate the results of numerical experiments of Charged Balls Method and its modifications in comparison with other classical and special methods for the studied problem.
机译:带电的球方法基于物理思想。它允许一个来解决从点到具有平滑边界的点到达凸的闭合集的最小距离的问题,发现两个这样的组和计算几何问题之间的最小距离。本文提出了几种新的快速修改方法。将这些修改与原始电荷的球方法以及大量随机产生的模型问题的其他优化方法进行比较。我们将原点的正交投影问题考虑到椭球上的正交投影。主要目的是说明带电球法的数值实验的结果及其改进与研究的其他经典和特殊方法相比。

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