On Producing Shortest Cost-Optimal Plans

Michael Katz, G. Röger, M. Helmert
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Abstract

Cost-optimal planning is at the heart of planning research, with many existing planners that produce provably optimal solutions. While some applications pose additional restrictions, such as producing shortest (in the number of actions) among the cost-optimal plans, standard cost-optimal planning does not provide such a guarantee. We discuss two possible approaches to produce provably the shortest among the cost-optimal plans, one corresponding to an instantiation of cost-algebraic A∗, the other based on a cost transformation. We formally prove that the new cost-transformation method indeed produces the shortest among the cost-optimal plans and empirically compare the performance of the approaches in different configurations.
关于生成最短成本最优方案的问题
成本最优规划是规划研究的核心,许多现有的规划者都提出了可证明的最优解决方案。虽然一些应用程序提出了额外的限制,例如在成本最优计划中产生最短的(动作数量),但标准的成本最优计划并不能提供这样的保证。我们讨论了在成本最优方案中产生可证明的最短方案的两种可能方法,一种方法对应于成本代数A *的实例,另一种方法基于成本变换。我们正式证明了新的成本转换方法确实在成本最优方案中产生了最短的结果,并经验比较了不同配置下方法的性能。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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