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Probabilistic Constraint for Safety-Critical Reinforcement Learning in IEEE Transactions on Automatic Control


المفاهيم الأساسية
Establishing safe policies through probabilistic constraints offers improved optimality and safety trade-offs.
الملخص

The paper explores learning safe policies for probabilistic-constrained reinforcement learning, highlighting the advantages over cumulative constraints. It introduces Safe Policy Gradient-REINFORCE (SPG-REINFORCE) and SPG-Actor-Critic for lower variance. Theoretical bounds show the benefits of probabilistic constraints. The Safe Primal-Dual algorithm leverages both SPGs for safe policy learning, with theoretical analyses on convergence and optimality. Empirical experiments validate the efficacy of the proposed approaches in balancing optimality and safety.

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الإحصائيات
A safe policy is defined as one that maintains the agent's trajectory within a given safe set with high probability. Theoretical bounds elucidate that probabilistic-constrained setting offers a better trade-off in terms of optimality and safety. Safe Policy Gradient-REINFORCE (SPG-REINFORCE) provides an explicit gradient expression for probabilistic constraints.
اقتباسات
"We establish a connection between this probabilistic-constrained setting and the cumulative-constrained formulation." "Our prior work provides such an explicit gradient expression for probabilistic constraints which we term Safe Policy Gradient-REINFORCE (SPG-REINFORCE)." "A noteworthy aspect of both SPGs is their inherent algorithm independence, rendering them versatile for application across a range of policy-based algorithms."

الرؤى الأساسية المستخلصة من

by Weiqin Chen,... في arxiv.org 03-14-2024

https://arxiv.org/pdf/2306.17279.pdf
Probabilistic Constraint for Safety-Critical Reinforcement Learning

استفسارات أعمق

How can the concept of probabilistic constraints be applied to other domains beyond reinforcement learning

Probabilistic constraints can be applied to various domains beyond reinforcement learning, such as finance, healthcare, and manufacturing. In finance, probabilistic constraints can help in portfolio optimization by ensuring that the risk of certain investments falling below a specified threshold is minimized. In healthcare, these constraints can be used to ensure patient safety during medical procedures or drug administration. For manufacturing processes, probabilistic constraints can guarantee product quality by minimizing the probability of defects occurring during production.

What are potential drawbacks or limitations of relying solely on cumulative constraints instead of probabilistic ones

Relying solely on cumulative constraints instead of probabilistic ones has some drawbacks and limitations. Cumulative constraints may not provide guarantees for every individual time step or state transition but rather focus on an average over multiple steps. This approach could lead to situations where safety violations occur intermittently but are acceptable as long as they do not exceed a certain threshold overall. Additionally, cumulative constraints might not capture sudden changes or outliers in the system behavior that could pose risks if not addressed promptly.

How might advancements in solving probabilistic-constrained RL problems impact real-world applications like autonomous driving

Advancements in solving probabilistic-constrained RL problems can have significant impacts on real-world applications like autonomous driving. By incorporating probabilistic safety guarantees into the training of autonomous vehicles, it becomes possible to ensure that the vehicle's trajectory remains within safe boundaries with high probability at all times. This would enhance overall safety levels and reduce the likelihood of accidents or collisions with obstacles or pedestrians. Furthermore, improved optimality-safety trade-offs provided by solving probabilistic-constrained RL problems could lead to more efficient and reliable autonomous driving systems capable of handling complex real-world scenarios effectively while prioritizing safety.
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