Distributed reinforcement learning for multiple objective optimization problems

C. Mariano, E. Morales
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引用次数: 15

Abstract

This paper describes the application and performance evaluation of a new algorithm for multiple objective optimization problems (MOOP) based on reinforcement learning. The new algorithm, called MDQL, considers a family of agents for each objective function involved in a MOOP. Each agent proposes a solution for its corresponding objective function. Agents leave traces while they construct solutions considering traces made by other agents. The solutions proposed by the agents are evaluated using a non-domination criterion and solutions in the final Pareto set for each iteration are rewarded. A mechanism for the application of MDQL in continuous spaces which considers a fixed set of possible actions for the states (the number of actions depends on the dimensionality of the MOOP), is also proposed. Each action represents a path direction and its magnitude is changed dynamically depending on the evaluation of the state that the agent reached. Constraint handling, based on reinforcement comparison, considers reference values for constraints, penalizing agents violating any of them proportionally to the violation committed. MDQL performance was measured with "error ratio" and "spacing" metrics on four test bed problems suggested in the literature, showing competitive results with state-of-the-art algorithms.
多目标优化问题的分布式强化学习
本文介绍了一种基于强化学习的多目标优化问题新算法的应用和性能评价。称为MDQL的新算法为MOOP中涉及的每个目标函数考虑一组代理。每个智能体针对其对应的目标函数提出一个解决方案。智能体在考虑其他智能体的轨迹构建解决方案时,会留下痕迹。利用非支配准则对智能体提出的解决方案进行评估,并对每次迭代的最终帕累托集中的解决方案进行奖励。还提出了一种在连续空间中应用MDQL的机制,该机制考虑了状态的一组固定的可能动作(动作的数量取决于MOOP的维数)。每个动作代表一个路径方向,其大小根据代理所达到的状态的评估而动态改变。约束处理基于强化比较,考虑约束的参考值,对违反任何约束的代理按比例进行惩罚。MDQL的性能用“错误率”和“间隔”度量在文献中提出的四个测试平台问题上进行测量,显示了与最先进的算法竞争的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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