将鲁棒MDP问题分解为一系列静态强化学习问题求解。
Solving robust MDPs as a sequence of static RL problems
- 通过构建等价关系,将静态鲁棒MDP转化为可迭代求解的静态问题。
- 提出IWOCS元算法,逐步识别最坏情况转移模型以指导策略优化。
- 在经典基准上表现媲美前沿算法,适合追求高鲁棒性的实际应用者。
设计在多种环境变化下性能仍能保持在阈值以上的控制策略,是强化学习在真实场景中落地的关键。此类鲁棒策略的寻找极具挑战性,源于对动态转移函数不确定性的建模——即环境动态在每一步均可变化。然而,在实际中更关注的是在整个交互周期内对一组静态转移模型的鲁棒性。静态模型虽比动态模型更难求解,但多数先进算法(如鲁棒值迭代及近年深度鲁棒强化学习方法)仍基于动态模型。本文重新审视静态模型,基于温和假设下的等价性分析,论证其求解合理性,并形式化了‘鲁棒MDP可通过求解一系列静态问题’这一直觉。提出通用元算法IWOCS,通过增量式识别最坏情况转移模型来引导鲁棒策略搜索。对IWOCS的讨论揭示了策略优化与对抗性转移函数的新解耦方式,带来新分析视角。我们进一步推导出其深度强化学习版本,并在经典基准上证明其性能媲美当前最先进算法。
原文摘要 · Abstract (English)
Designing control policies whose performance level is guaranteed to remain above a given threshold in a span of environments is a critical feature for the adoption of reinforcement learning (RL) in real-world applications. The search for such robust policies is a notoriously difficult problem, related to the so-called dynamic model of transition function uncertainty, where the environment dynamics are allowed to change at each time step. But in practical cases, one is rather interested in robustness to a span of static transition models throughout interaction episodes. The static model is known to be harder to solve than the dynamic one, and seminal algorithms, such as robust value iteration, as well as most recent works on deep robust RL, build upon the dynamic model. In this work, we propose to revisit the static model. We suggest an analysis of why solving the static model under some mild hypotheses is a reasonable endeavor, based on an equivalence with the dynamic model, and formalize the general intuition that robust MDPs can be solved by tackling a series of static problems. We introduce a generic meta-algorithm called IWOCS, which incrementally identifies worst-case transition models so as to guide the search for a robust policy. Discussion on IWOCS sheds light on new ways to decouple policy optimization and adversarial transition functions and opens new perspectives for analysis. We derive a deep RL version of IWOCS and demonstrate it is competitive with state-of-the-art algorithms on classical benchmarks.
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