首页> 外文会议>International Conference on Artificial Intelligence and Symbolic Computation(AISC 2004); 20040922-24; Linz(AT) >New Developments in Symmetry Breaking in Search Using Computational Group Theory
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New Developments in Symmetry Breaking in Search Using Computational Group Theory

机译:计算群理论在搜索对称性突破中的新进展

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Symmetry-breaking in constraint satisfaction problems is a well-established area of AI research which has recently developed strong interactions with symbolic computation, in the form of computational group theory. GE-trees are a new conceptual abstraction, providing low-degree polynomial time methods for breaking value symmetries in constraint satisfication problems. In this paper we analyse the structure of symmetry groups of constraint satisfaction problems, and implement several combinations of GE-trees and the classical SBDD method for breaking all symmetries. We prove the efficacy of our techniques, and present preliminary experimental evidence of their practical efficiency.
机译:约束满足问题中的对称突破是AI研究的一个成熟领域,最近它以计算组理论的形式发展了与符号计算的强大交互作用。 GE树是一种新的概念抽象,它提供了用于解决约束满足问题中的值对称性的低次多项式时间方法。在本文中,我们分析了约束满足问题的对称组的结构,并实现了GE树和经典SBDD方法的几种组合,以打破所有对称性。我们证明了我们技术的有效性,并提供了其实际效率的初步实验证据。

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