为学习状态空间搜索算法中的引导函数生成课程

Sumedh Pendurkar, Levi H.S. Lelis, Nathan R Sturtevant, Guni Sharon
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引用次数: 0

摘要

本文研究了用于指导状态空间搜索算法的参数化函数的训练方法。现有的工作通常是利用当前版本的引导函数,通过求解问题实例来生成用于训练此类引导函数的数据。因此,随着训练的进行,引导搜索算法可以解决更多困难的实例,而这些实例又反过来用于进一步训练引导函数。这些方法假定提供了一组难度各异的问题实例。由于之前的工作没有将搜索算法可以求解的实例与当前引导函数无法求解的实例区分开来,因此算法通常会浪费时间尝试求解其中的许多实例,但都以失败告终。在本文中,我们对这些训练方法进行了改进,生成了一套学习引导函数的课程,直接解决了这一问题。也就是说,我们提出并评估了一种 "教师-学生课程"(TSC)方法,其中教师是一种试图生成 "正确难度 "问题实例的进化策略,而学生则是一种利用当前引导函数的引导搜索算法。学生尝试解决教师生成的问题实例。最后,我们通过实验证明,在三个具有代表性的基准领域和三种引导搜索算法中,就解决测试集所有实例所需的时间而言,TSC优于当前最先进的引导学习方法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Curriculum Generation for Learning Guiding Functions in State-Space Search Algorithms
This paper investigates methods for training parameterized functions for guiding state-space search algorithms. Existing work commonly generates data for training such guiding functions by solving problem instances while leveraging the current version of the guiding function. As a result, as training progresses, the guided search algorithm can solve more difficult instances that are, in turn, used to further train the guiding function. These methods assume that a set of problem instances of varied difficulty is provided. Since previous work was not designed to distinguish the instances that the search algorithm can solve from those that cannot be solved with the current guiding function, the algorithm commonly wastes time attempting and failing to solve many of these instances. In this paper, we improve upon these training methods by generating a curriculum for learning the guiding function that directly addresses this issue. Namely, we propose and evaluate a Teacher-Student Curriculum (TSC) approach where the teacher is an evolutionary strategy that attempts to generate problem instances of ``correct difficulty'' and the student is a guided search algorithm utilizing the current guiding function. The student attempts to solve the problem instances generated by the teacher. We conclude with experiments demonstrating that TSC outperforms the current state-of-the-art Bootstrap Learning method in three representative benchmark domains and three guided search algorithms, with respect to the time required to solve all instances of the test set.
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