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arXiv 1111.0059cs.AI
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自动规划的松耦合公式:可编程的观点

Loosely Coupled Formulations for Automated Planning: An Integer Programming Perspective

Arizona State University(亚利桑那州立大学);University of Colorado at Boulder(科罗拉多大学博尔德分校)

Menkes Hector Louis van den Briel, Thomas Vossen, Subbarao Kambhampati

摘要:

我们表示规划作为一组松散耦合的网络流问题,其中每个网络对应于规划域中的一个状态变量。网络节点对应于状态变量值,网络弧对应于值转换。规划问题是在每个网络中找到一条路径(一系列动作),这样,当合并时,它们构成一个可行的计划。在本文中,我们提出了一些整数规划公式,这些松散耦合的网络模型具有不同程度的灵活性。由于合并可能会引入指数级的许多排序约束,我们实现了所谓的分支和切割算法,这些约束是动态生成的,并在需要时添加到配方。我们的结果是非常有前途的,他们改进了以往的规划方法的整数规划方法,并奠定了整数规划方法的成本最优规划的基础。

英文摘要:

We represent planning as a set of loosely coupled network flow problems, where each network corresponds to one of the state variables in the planning domain. The network nodes correspond to the state variable values and the network arcs correspond to the value transitions. The planning problem is to find a path (a sequence of actions) in each network such that, when merged, they constitute a feasible plan. In this paper we present a number of integer programming formulations that model these loosely coupled networks with varying degrees of flexibility. Since merging may introduce exponentially many ordering constraints we implement a so-called branch-and-cut algorithm, in which these constraints are dynamically generated and added to the formulation when needed. Our results are very promising, they improve upon previous planning as integer programming approaches and lay the foundation for integer programming approaches for cost optimal planning.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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