使用完全实例化问题的HTN规划方法

Abdeldjalil Ramoul, D. Pellier, H. Fiorino, S. Pesty
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引用次数: 5

摘要

许多规划技术已经被开发出来,允许自主系统根据它们对环境的感知采取行动并做出决定。在这些技术中,HTN (Hierarchical Task Network)规划是应用最广泛的技术之一。不像传统的规划方法。HTN通过将任务分解为子任务来运行,直到每个子任务都可以通过一个操作来实现。这种分层表示提供了规划问题的更丰富的表示,并允许更好地指导计划搜索,并为底层算法提供更多知识。在本文中,我们提出了一种新的HTN规划方法,与传统规划方法一样,我们在开始搜索过程之前实例化所有规划算子。这种方法已经证明了它在经典规划中的有效性,并且对于在其他形式(如CSP或SAT)中开发有效的启发式和编码规划问题是必要的。实例化实际上被大多数现代规划者使用,但从未在基于HTN的规划框架中应用。本文提出了一种通用的实例化算法,该算法实现了许多简化技术,以降低传统规划中使用的过程复杂性。最后,我们用一个改进版的SHOP规划器对国际规划竞赛中使用的一系列问题进行了实验,并使用完全实例化的问题给出了一些结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
HTN Planning Approach Using Fully Instantiated Problems
Many planning techniques have been developed to allow autonomous systems to act and make decisions based on their perceptions of the environment. Among these techniques, HTN (Hierarchical Task Network) planning is one of the most used in practice. Unlike classical approaches of planning. HTN operates by decomposing task into sub-tasks until each of these sub-tasks can be achieved an action. This hierarchical representation provide a richer representation of planning problems and allows to better guide the plan search and provides more knowledge to the underlying algorithms. In this paper, we propose a new approach of HTN planning in which, as in conventional planning, we instantiate all planning operators before starting the search process. This approach has proven its effectiveness in classical planning and is necessary for the development of effective heuristics and encoding planning problems in other formalism such as CSP or SAT. The instantiation is actually used by most modern planners but has never been applied in an HTN based planning framework. We present in this article a generic instantiation algorithm which implements many simplification techniques to reduce the process complexity inspired from those used in classical planning. Finally we present some results obtained from an experimentation on a range of problems used in the international planning competitions with a modified version of SHOP planner using fully instantiated problems.
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