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Counting Solutions of CSPs: A Structural Approach

机译:计算CSP的解决方案:一种结构化方法

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Determining the number of solutions of a CSP has several applications in AI, in statistical physics, and in guiding backtrack search heuristics. It is a #P-complete problem for which some exact and approximate algorithms have been designed. Successful CSP models often use high-arity, global constraints to capture the structure of a problem. This paper exploits such structure and derives polytime evaluations of the number of solutions of individual constraints. These may be combined to approximate the total number of solutions or used to guide search heuristics. We give algorithms for several of the main families of constraints and discuss the possible uses of such solution counts.
机译:确定CSP解决方案的数量在AI,统计物理学和指导回溯搜索启发式方法中有多种应用。这是一个#P完全问题,已经为它设计了一些精确和近似的算法。成功的CSP模型通常使用高度模糊​​的全局约束来捕获问题的结构。本文利用这种结构,并得出了各个约束的解数的多时评估。这些可以组合起来以近似解决方案的总数,或用于指导搜索启发式。我们给出了几种主要约束条件的算法,并讨论了此类解决方案计数的可能用途。

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