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A study of agnostic hyper-heuristics based on sampling solution chains

机译:基于采样解链的不可知论超启发式研究

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In this paper, we study a simple hyper-heuristic that functions by sampling solution chains. A solution chain in this algorithm is formed by successively applying a randomly chosen heuristic to the previous solution to generate the next solution. Operating in this way, the algorithm can benefit from the accumulated effect of applying multiple heuristics. A key factor in this algorithm is the strategy for choosing the sampling length. We discuss a balanced strategy in a setting that contains two agnostic assumptions: First, we do not have detailed knowledge about the problem domain being solved except that we have access to the objective function and a set of predefined heuristics. Secondly, we have no information about the amount of time allocated for running our algorithm. We present a theoretical guarantee on using this strategy to choose the sampling lengths and derive some variants based on this strategy. Empirical results also confirm that these strategies deliver desired behavior. Finally, we briefly discuss the extension of incorporating a learning mechanism into the algorithm.
机译:在本文中,我们研究了一种简单的超启发式方法,该方法通过对解决方案链进行采样来发挥作用。该算法中的解决方案链是通过将随机选择的试探法依次应用于上一个解决方案以生成下一个解决方案而形成的。以这种方式进行操作,该算法可以受益于应用多种启发式算法的累积效果。该算法的关键因素是选择采样长度的策略。我们在一个包含两个不可知论假设的环境中讨论一种平衡策略:首先,除了可以访问目标函数和一组预定义的启发式方法之外,我们对要解决的问题域没有详细的了解。其次,我们没有有关为运行算法分配的时间量的信息。我们提供了使用此策略选择采样长度并基于此策略派生出一些变体的理论保证。实验结果还证实了这些策略可以实现预期的行为。最后,我们简要讨论了将学习机制合并到算法中的扩展。

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