作为多目标优化基准的深度强化学习:问题制定与性能评估

IF 8.2 1区 计算机科学 Q1 COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCE
Oladayo S. Ajani , Dzeuban Fenyom Ivan , Daison Darlan , P.N. Suganthan , Kaizhou Gao , Rammohan Mallipeddi
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引用次数: 0

摘要

通过深度强化学习(DRL),深度学习在一些具有挑战性的任务中的成功应用已转化为不同领域的复杂控制问题。尽管 DRL 已被广泛地表述为单目标问题并得到解决,但几乎所有现实世界中的 RL 问题通常都具有两个或更多相互冲突的目标,其目标是针对不同的目标偏好获得一组高质量、多样化的最优策略。因此,多目标深度强化学习(MODRL)算法的发展在文献中得到了广泛关注。一般来说,进化算法(EAs)在表述为优化问题时,已被证明是经典 DRL 模式的可扩展替代方案。因此,采用多目标进化算法(MOEAs)来处理 MODRL 任务是合理的。然而,有几个因素制约着这一研究方向的进展:首先,缺乏从优化角度对 MODRL 任务进行一般问题表述的方法;其次,在针对 MODRL 问题对 MOEAs 进行基准评估方面存在一些挑战。为了克服这些限制:(i) 我们将 MODRL 任务表述为一般多目标优化问题,并从优化角度分析其复杂特性;(ii) 我们提出了一个端到端框架,称为 DRLXBench,用于生成 MODRL 基准测试问题,以便无缝运行 MOEA;(iii) 我们提出了一个测试套件,包括 12 个具有不同特性的 MODRL 问题,如多目标、退化帕累托前沿、凹和凸优化问题等。(iv) 最后,我们介绍并讨论了使用七个具有代表性的 MOEAs 对所提出的测试问题进行处理的基线结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Deep reinforcement learning as multiobjective optimization benchmarks: Problem formulation and performance assessment

The successful deployment of Deep learning in several challenging tasks has been translated into complex control problems from different domains through Deep Reinforcement Learning (DRL). Although DRL has been extensively formulated and solved as single-objective problems, nearly all real-world RL problems often feature two or more conflicting objectives, where the goal is to obtain a high-quality and diverse set of optimal policies for different objective preferences. Consequently, the development of Multi-Objective Deep Reinforcement Learning (MODRL) algorithms has gained a lot of traction in the literature. Generally, Evolutionary Algorithms (EAs) have been demonstrated to be scalable alternatives to the classical DRL paradigms when formulated as an optimization problem. Hence it is reasonable to employ Multi-objective Evolutionary Algorithms (MOEAs) to handle MODRL tasks. However, there are several factors constraining the progress of research along this line: first, there is a lack of a general problem formulation of MODRL tasks from an optimization perspective; second, there exist several challenges in performing benchmark assessments of MOEAs for MODRL problems. To overcome these limitations: (i) we present a formulation of MODRL tasks as general multi-objective optimization problems and analyze their complex characteristics from an optimization perspective; (ii) we present an end-to-end framework, termed DRLXBench, to generate MODRL benchmark test problems for seamless running of MOEAs (iii) we propose a test suite comprising of 12 MODRL problems with different characteristics such as many-objectives, degenerated Pareto fronts, concave and convex optimization problems, etc. (iv) Finally, we present and discuss baseline results on the proposed test problems using seven representative MOEAs.

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来源期刊
Swarm and Evolutionary Computation
Swarm and Evolutionary Computation COMPUTER SCIENCE, ARTIFICIAL INTELLIGENCEC-COMPUTER SCIENCE, THEORY & METHODS
CiteScore
16.00
自引率
12.00%
发文量
169
期刊介绍: Swarm and Evolutionary Computation is a pioneering peer-reviewed journal focused on the latest research and advancements in nature-inspired intelligent computation using swarm and evolutionary algorithms. It covers theoretical, experimental, and practical aspects of these paradigms and their hybrids, promoting interdisciplinary research. The journal prioritizes the publication of high-quality, original articles that push the boundaries of evolutionary computation and swarm intelligence. Additionally, it welcomes survey papers on current topics and novel applications. Topics of interest include but are not limited to: Genetic Algorithms, and Genetic Programming, Evolution Strategies, and Evolutionary Programming, Differential Evolution, Artificial Immune Systems, Particle Swarms, Ant Colony, Bacterial Foraging, Artificial Bees, Fireflies Algorithm, Harmony Search, Artificial Life, Digital Organisms, Estimation of Distribution Algorithms, Stochastic Diffusion Search, Quantum Computing, Nano Computing, Membrane Computing, Human-centric Computing, Hybridization of Algorithms, Memetic Computing, Autonomic Computing, Self-organizing systems, Combinatorial, Discrete, Binary, Constrained, Multi-objective, Multi-modal, Dynamic, and Large-scale Optimization.
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