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Probability-one homotopy maps for mixed complementarity problems

机译:混合互补问题的概率一同伦映射

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摘要

Probability-one homotopy algorithms have strong convergence characteristics under mild assumptions. Such algorithms for mixed complementarity problems (MCPs) have potentially wide impact because MCPs are pervasive in science and engineering. A probability-one homotopy algorithm for MCPs was developed earlier by Billups and Watson based on the default homotopy mapping. This algorithm had guaranteed global convergence under some mild conditions, and was able to solve most of the MCPs from the MCPLIB test library. This paper extends that work by presenting some other homotopy mappings, enabling the solution of all the remaining problems from MCPLIB. The homotopy maps employed are the Newton homotopy and homotopy parameter embeddings.
机译:在温和的假设下,概率一同伦算法具有很强的收敛性。由于MCP在科学和工程中无处不在,因此这种用于混合互补问题(MCP)的算法具有潜在的广泛影响。 Billups和Watson早先基于默认的同伦映射,开发了一种针对MCP的概率一同伦算法。该算法在某些温和条件下保证了全局收敛,并且能够解决MCPLIB测试库中的大多数MCP。本文通过介绍其他同伦映射来扩展这项工作,从而解决了MCPLIB的所有剩余问题。所用的同构图是牛顿同构和同构参数嵌入。

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