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An optimal method of bipartite graph matching for under-constrained geometry solving

机译:基于约束几何求解的二分钟匹配的最佳方法

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摘要

A set of algorithms is presented in this paper, which deals with constraint decomposition of under-constrained geometry. In these algorithms, an optimal processing method of bipartite graph matching is proposed which has advantages of further decomposition of the relative strong component of direct graph. Finally, the optimal decomposition is realized in the general under-constrained geometry solving. It is good for fast solving of the general geometry constraint system.
机译:本文提出了一组算法,这涉及由受限制的几何形状的约束分解。在这些算法中,提出了一种二分曲线图匹配的最佳处理方法,其具有进一步分解的直接图的相对强度分量的优点。最后,在一般的下限几何求解中实现了最佳分解。快速解决一般几何约束系统是有益的。

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