Reinforcement Learning for Heterogeneous Teams with PALO Bounds
This addresses coordination problems for varied robotic platforms, though it appears incremental as it builds on existing methods like Perkins' Monte Carlo exploring starts.
The paper tackles reinforcement learning for heterogeneous teams with factored rewards, introducing two learning templates and analyzing sample complexity using PALO bounds, with MCES-FMP showing improved policies in fewer samples compared to benchmarks.
We introduce reinforcement learning for heterogeneous teams in which rewards for an agent are additively factored into local costs, stimuli unique to each agent, and global rewards, those shared by all agents in the domain. Motivating domains include coordination of varied robotic platforms, which incur different costs for the same action, but share an overall goal. We present two templates for learning in this setting with factored rewards: a generalization of Perkins' Monte Carlo exploring starts for POMDPs to canonical MPOMDPs, with a single policy mapping joint observations of all agents to joint actions (MCES-MP); and another with each agent individually mapping joint observations to their own action (MCES-FMP). We use probably approximately local optimal (PALO) bounds to analyze sample complexity, instantiating these templates to PALO learning. We promote sample efficiency by including a policy space pruning technique, and evaluate the approaches on three domains of heterogeneous agents demonstrating that MCES-FMP yields improved policies in less samples compared to MCES-MP and a previous benchmark.