Reinforcement Learning in the Wild with Maximum Likelihood-based Model Transfer
Paper in proceeding, 2024

In this paper, we study the problem of transferring the available Markov Decision Process (MDP) models to learn and plan efficiently in an unknown but similar MDP. We refer to it as Model Transfer Reinforcement Learning (MTRL) problem. First, we formulate MTRL for discrete MDPs and Linear Quadratic Regulators (LQRs) with continuous state actions. Then, we propose a generic two-stage algorithm, MLEMTRL, to address the MTRL problem in discrete and continuous settings. In the first stage, MLEMTRL uses a constrained Maximum Likelihood Estimation (MLE)-based approach to estimate the target MDP model using a set of known MDP models. In the second stage, using the estimated target MDP model, MLEMTRL deploys a model-based planning algorithm appropriate for the MDP class. Theoretically, we prove worst-case regret bounds for MLEMTRL both in realisable and non-realisable settings. We empirically demonstrate that MLEMTRL allows faster learning in new MDPs than learning from scratch and achieves near-optimal performance depending on the similarity of the available MDPs and the target MDP.

Linear Quadratic Regulator

Maximum Likelihood Estimation

Transfer Learning

Reinforcement Learning

Author

Hannes Eriksson

Chalmers, Computer Science and Engineering (Chalmers), Data Science and AI

Tommy Tram

Chalmers, Electrical Engineering, Systems and control

Debabrota Basu

Chalmers, Computer Science and Engineering (Chalmers), Data Science

Mina Alibeigi

Zenseact AB

Christos Dimitrakakis

Chalmers, Computer Science and Engineering (Chalmers), Data Science and AI

Proceedings of the International Joint Conference on Autonomous Agents and Multiagent Systems, AAMAS

15488403 (ISSN) 15582914 (eISSN)

Vol. 2024 516-524
979-8-4007-0486-4 (ISBN)

23rd International Conference on Autonomous Agents and Multiagent Systems, AAMAS 2024
Auckland, New Zealand,

Areas of Advance

Information and Communication Technology

Subject Categories

Probability Theory and Statistics

Control Engineering

Other Electrical Engineering, Electronic Engineering, Information Engineering

DOI

10.48550/arXiv.2302.09273

More information

Latest update

6/28/2024