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Width and Serialization of Classical Planning Problems

机译:经典计划问题的宽度和序列化

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We introduce a width parameter that bounds the complexity of classical planning problems and domains, along with a simple but effective blind-search procedure that runs in time that is exponential in the problem width. We show that many benchmark domains have a bounded and small width provided that goals are restricted to single atoms, and hence that such problems are provably solvable in low polynomial time. We then focus on the practical value of these ideas over the existing benchmarks which feature conjunctive goals. We show that the blind-search procedure can be used for both serializing the goal into subgoals and for solving the resulting problems, resulting in a 'blind' planner that competes well with a best-first search planner guided by state-of-the-art heuristics. In addition, ideas like helpful actions and landmarks can be integrated as well, producing a planner with state-of-the-art performance.
机译:我们引入了一个宽度参数,该参数限制了经典计划问题和领域的复杂性,以及一个简单但有效的盲目搜索过程,该过程在问题宽度中呈指数增长。我们证明,如果目标仅限于单个原子,则许多基准域的边界有限且宽度较小,因此,这些问题可在低多项式时间内证明可解决。然后,我们将这些想法的实用价值放在具有共同目标的现有基准之上。我们证明了盲目搜索程序既可以用于将目标序列化为子目标,也可以用于解决由此产生的问题,从而使“盲目”计划者与以最新状态为指导的最佳优先搜索计划者相竞争。艺术启发法。此外,还可以集成诸如有用的动作和地标之类的想法,从而产生具有最先进性能的规划师。

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