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Propositional Planning as Optimization

机译:命题规划作为优化

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Planning as Satisfiability is a most successful approach to optimal propositional planning. Although optimality is highly desirable, for large problems it comes at a high, often prohibitive, computational cost. This paper extends planning as propositional satisfiability to planning as pseudo-boolean optimization. The approach has been implemented in a planner called PseudoSATPLAN, that follows the classic solve and expand method of the SATPLAN algorithm, but at each step it seeks to maximize the number of goals that can be achieved. The utilization of the achieved goals at subsequent steps opens up the possibility of implementing various strategies. The method essentially splits a planning problem into smaller subproblems, and employs various techniques for solving them fast. Although PseudoSATPLAN cannot guarantee the optimality of the generated plans, it aims at computing solutions of good quality. Experimental results show that PseudoSATPLAN can generate parallel plans of high quality for problems that are beyond the reach of the existing implementations of the planning as satisfiability framework.
机译:规划可满足是最佳命题规划的最成功的方法。虽然最佳是非常需要的,但对于大问题,它以高,通常禁止的计算成本。本文将规划扩展为命题可靠性,以规划为伪布尔优化。该方法已经在一个名为Pseudosatplan的策划者中实施,这遵循Satplan算法的经典求解和扩展方法,但在每个步骤中它试图最大化可以实现的目标数量。在随后的步骤中利用实现的目标开辟了实施各种策略的可能性。该方法基本上将规划问题分裂为较小的子问题,采用各种技术来快速解决它们。虽然伪申请人无法保证所产生的计划的最优性,但它旨在计算质量良好的解决方案。实验结果表明,Pseudosatplan可以为超出规划的现有实现范围的问题产生高质量的平行计划,这是可满足性框架的现有实现。

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