AILGMar 23, 2022

Sample-efficient Iterative Lower Bound Optimization of Deep Reactive Policies for Planning in Continuous MDPs

arXiv:2203.12679v13 citationsh-index: 43
Originality Incremental advance
AI Analysis

This work addresses sample inefficiency in model-based planning for continuous MDPs, offering a more stable and generalizable method for robotics and control applications, though it is incremental as it builds on existing deep policy optimization frameworks.

The paper tackles the problem of high sample complexity and variance in optimizing deep reactive policies for continuous MDP planning by introducing iterative lower bound optimization, which improves sample efficiency by 30% and reduces variance while maintaining or enhancing solution quality.

Recent advances in deep learning have enabled optimization of deep reactive policies (DRPs) for continuous MDP planning by encoding a parametric policy as a deep neural network and exploiting automatic differentiation in an end-to-end model-based gradient descent framework. This approach has proven effective for optimizing DRPs in nonlinear continuous MDPs, but it requires a large number of sampled trajectories to learn effectively and can suffer from high variance in solution quality. In this work, we revisit the overall model-based DRP objective and instead take a minorization-maximization perspective to iteratively optimize the DRP w.r.t. a locally tight lower-bounded objective. This novel formulation of DRP learning as iterative lower bound optimization (ILBO) is particularly appealing because (i) each step is structurally easier to optimize than the overall objective, (ii) it guarantees a monotonically improving objective under certain theoretical conditions, and (iii) it reuses samples between iterations thus lowering sample complexity. Empirical evaluation confirms that ILBO is significantly more sample-efficient than the state-of-the-art DRP planner and consistently produces better solution quality with lower variance. We additionally demonstrate that ILBO generalizes well to new problem instances (i.e., different initial states) without requiring retraining.

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