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首页> 外文期刊>The Journal of Artificial Intelligence Research >Lilotane: A Lifted SAT-based Approach to Hierarchical Planning
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Lilotane: A Lifted SAT-based Approach to Hierarchical Planning

机译:紫罗兰:一种基于SAT的分层规划方法

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One of the oldest and most popular approaches to automated planning is to encode the problem at hand into a propositional formula and use a Satisfiability (SAT) solver to find a solution. In all established SAT-based approaches for Hierarchical Task Network (HTN) planning, grounding the problem is necessary and oftentimes introduces a combinatorial blowup in terms of the number of actions and reductions to encode. Our contribution named Lilotane (Lifted Logic for Task Networks) eliminates this issue for Totally Ordered HTN planning by directly encoding the lifted representation of the problem at hand. We lazily instantiate the problem hierarchy layer by layer and use a novel SAT encoding which allows us to defer decisions regarding method arguments to the stage of SAT solving. We show the correctness of our encoding and compare it to the best performing prior SAT encoding in a worst-case analysis. Empirical evaluations confirm that Lilotane outperforms established SAT-based approaches, often by orders of magnitude, produces much smaller formulae on average, and compares favorably to other state-of-the-art HTN planners regarding robustness and plan quality. In the International Planning Competition (IPC) 2020, a preliminary version of Lilotane scored the second place. We expect these considerable improvements to SAT-based HTN planning to open up new perspectives for SAT-based approaches in related problem classes.
机译:自动化规划的最古老和最流行的方法之一是在手头中将问题进行编码为命题公式,并使用可满足(SAT)求解器来查找解决方案。在所有已建立的基于SAT的分层任务网络(HTN)的方法中,将问题接地是必要的,并且通常在对编码的动作数量和缩短方面引入组合爆炸。我们的命名为lilotane的贡献(任务网络的升降逻辑)通过直接编码手头的问题的提升表示,可以为完全订购的HTN规划消除了这个问题。我们通过层懒自地实例化了问题层次结构层,并使用新的SAT编码,这使我们能够将关于方法参数的决定推迟到SAT解决方阶段。我们展示了我们的编码的正确性,并将其与最佳态度分析中的最佳性能进行了比较。实证评估证实,LiLotane优于基于饱和的方法,通常按数量级,平均产生大量较小的公式,并对其他最先进的HTN规划者进行比较,这些策略性有关鲁棒性和计划质量。在国际规划竞赛(IPC)2020中,初级紫洛兰的初步版本得分。我们预计基于SAT的HTN规划的可观改进,以开辟相关问题类别的基于SAT的方法的新视角。

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