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Monotone Temporal Planning: Tractability, Extensions and Applications

机译:单调时间规划:可伸缩性,扩展和应用

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We describe a polynomially-solvable class of temporal planning problems. Polynomiality follows from two assumptions. Firstly, by supposing that each fluent (fact) can be established by at most one action, we can quickly determine which actions are necessary in any plan. Secondly, the monotonicity of fluents allows us to express planning as an instance of STP~≠ (Simple Temporal Problem with difference constraints). This class includes temporally-expressive problems requiring the concurrent execution of actions, with potential applications in the chemical, pharmaceutical and construction industries. Any (temporal) planning problem has a monotone relaxation, which can lead to the polynomial-time detection of its unsolvability in certain cases. Indeed our relaxation is orthogonal to the relaxation based on ignoring deletes used in classical planning since it preserves deletes and can also exploit temporal information.
机译:我们描述了时间计划问题的多项式可解决类。多项式来自两个假设。首先,假设每个流利(事实)最多可以通过一项行动来确定,我们可以快速确定在任何计划中哪些行动是必需的。其次,流利的单调性使我们可以将计划表达为STP〜≠(具有差异约束的简单时间问题)的一个实例。此类包括需要同时执行动作的暂时性表达问题,在化学,制药和建筑行业中具有潜在的应用。任何(时间)计划问题都具有单调弛豫,这可能导致在某些情况下多项式时间检测其不可解性。实际上,我们的松弛与基于经典规划中使用的删除的松弛正交,因为它保留了删除并且还可以利用时间信息。

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