On the importance of reward design in reinforcement learning-based dynamic algorithm configuration: a case study on OneMax with (1+(λ,λ))-GA

Tai Nguyen, Phong Le, André Biedenkapp, Carola Doerr, Nguyen Dang

Research output: Chapter in Book/Report/Conference proceedingConference contribution

Abstract

Dynamic Algorithm Configuration (DAC) has garnered significant attention in recent years, particularly in the prevalence of machine learning and deep learning algorithms. Numerous studies have leveraged the robustness of decision-making in Reinforcement Learning (RL) to address the optimization challenges associated with algorithm configuration. However, making an RL agent work properly is a non-trivial task, especially in reward design, which necessitates a substantial amount of handcrafted knowledge based on domain expertise. In this work, we study the importance of reward design in the context of DAC via a case study on controlling the population size of the (1+(λ,λ))-GA optimizing OneMax. We observed that a poorly designed reward can hinder the RL agent's ability to learn an optimal policy because of a lack of exploration, leading to both scalability and learning divergence issues. To address those challenges, we propose the application of a reward shaping mechanism to facilitate enhanced exploration of the environment by the RL agent. Our work not only demonstrates the ability of RL in dynamically configuring the (1+(λ,λ))-GA, but also confirms the advantages of reward shaping in the scalability of RL agents across various sizes of OneMax problems.
Original languageEnglish
Title of host publicationProceedings of the Genetic and Evolutionary Computation Conference 2025
PublisherACM
ISBN (Print)979840071465
DOIs
Publication statusAccepted/In press - 19 Mar 2025

Keywords

  • Automated algorithm configuration
  • Deep reinforcement learning

Fingerprint

Dive into the research topics of 'On the importance of reward design in reinforcement learning-based dynamic algorithm configuration: a case study on OneMax with (1+(λ,λ))-GA'. Together they form a unique fingerprint.

Cite this