Arc-consistency in dynamic CSPs is no more prohibitive

R. Debruyne
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引用次数: 46

Abstract

Constraint satisfaction problems (CSPs) are widely used in Artificial Intelligence. The problem of the existence of a solution in a CSP being NP-complete, filtering techniques and particularly arc-consistency are essential. They remove some local inconsistencies and so make the search easier. Since many problems in AI require a dynamic environment, the model was extended to dynamic CSPs (DCSPs) and some incremental arc-consistency algorithms were proposed. However, all of them have important drawbacks. DnAC-4 has an expensive worst-case space complexity and a bad average time complexity. AC/DC has a non-optimal worst-case time complexity which prevents from taking advantage of its good space complexity. The algorithm we present in this paper has both lower space requirements and better time performances than DnAC-4 while keeping an optimal worst case time complexity.
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动态csp中的弧一致性不再是令人望而却步的
约束满足问题(csp)在人工智能中有着广泛的应用。CSP中解的存在性是np完全的问题,滤波技术,特别是弧一致性是必不可少的。它们消除了一些局部的不一致,从而使搜索更容易。由于人工智能中的许多问题需要动态环境,将该模型扩展到动态csp (dcsp),并提出了一些增量弧一致性算法。然而,它们都有重要的缺点。DnAC-4具有昂贵的最坏情况空间复杂度和糟糕的平均时间复杂度。AC/DC具有非最优最坏情况时间复杂度,使其无法利用其良好的空间复杂度。本文提出的算法在保持最优最坏情况时间复杂度的同时,具有比DnAC-4更低的空间需求和更好的时间性能。
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