LGAIFeb 2

Manifold-Constrained Energy-Based Transition Models for Offline Reinforcement Learning

arXiv:2602.02900v16 citations
Originality Highly original
AI Analysis

This addresses the problem of value overestimation in offline RL for researchers and practitioners, offering a novel method to enhance reliability in scenarios with irregular dynamics and sparse data coverage.

The paper tackles the brittleness of model-based offline reinforcement learning under distribution shift by proposing Manifold-Constrained Energy-Based Transition Models (MC-ETM), which improve multi-step dynamics fidelity and yield higher normalized returns on standard offline control benchmarks.

Model-based offline reinforcement learning is brittle under distribution shift: policy improvement drives rollouts into state--action regions weakly supported by the dataset, where compounding model error yields severe value overestimation. We propose Manifold-Constrained Energy-based Transition Models (MC-ETM), which train conditional energy-based transition models using a manifold projection--diffusion negative sampler. MC-ETM learns a latent manifold of next states and generates near-manifold hard negatives by perturbing latent codes and running Langevin dynamics in latent space with the learned conditional energy, sharpening the energy landscape around the dataset support and improving sensitivity to subtle out-of-distribution deviations. For policy optimization, the learned energy provides a single reliability signal: rollouts are truncated when the minimum energy over sampled next states exceeds a threshold, and Bellman backups are stabilized via pessimistic penalties based on Q-value-level dispersion across energy-guided samples. We formalize MC-ETM through a hybrid pessimistic MDP formulation and derive a conservative performance bound separating in-support evaluation error from truncation risk. Empirically, MC-ETM improves multi-step dynamics fidelity and yields higher normalized returns on standard offline control benchmarks, particularly under irregular dynamics and sparse data coverage.

Foundations

The foundational work for this paper's niche, ranked by how specifically the neighbourhood builds on it — not by global fame.

Your Notes