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arXiv 2212.03320math.OCcs.AIcs.LGmath.FA
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用于分子动力学优化的强化学习:一种随机庞特里亚金极大值原理方法

Reinforcement Learning for Molecular Dynamics Optimization: A Stochastic Pontryagin Maximum Principle Approach

University of Texas at Austin(德克萨斯大学奥斯汀分校)

Chandrajit Bajaj, Minh Nguyen, Conrad Li

AI总结:

本文提出一种基于随机庞特里亚金极大值原理和SAC算法的强化学习框架,通过优化完整分子动力学轨迹而非仅最终构型,在连续空间中无监督地探索非凸能量景观,并在六种分子上取得优于Greedy和NEMO等方法的低能态稳定性能。

摘要:

本文提出了一种新颖的强化学习框架,旨在通过关注整个轨迹而非仅最终分子构型来优化分子动力学。利用庞特里亚金极大值原理(PMP)的随机版本和Soft Actor-Critic(SAC)算法,我们的框架能够有效探索非凸分子能量景观,逃离局部极小值并稳定在低能态。我们的方法在连续状态和动作空间中运行,不依赖标注数据,因此适用于广泛的分子系统。通过在六种不同分子(包括缓激肽和催产素)上的大量实验,我们展示了与其他无监督物理方法(如Greedy和基于NEMO的算法)相比具有竞争力的性能。我们的方法具有适应性并专注于动态轨迹优化,使其适用于药物发现和分子设计等领域的应用。

英文摘要:

In this paper, we present a novel reinforcement learning framework designed to optimize molecular dynamics by focusing on the entire trajectory rather than just the final molecular configuration. Leveraging a stochastic version of Pontryagin's Maximum Principle (PMP) and Soft Actor-Critic (SAC) algorithm, our framework effectively explores non-convex molecular energy landscapes, escaping local minima to stabilize in low-energy states. Our approach operates in continuous state and action spaces without relying on labeled data, making it applicable to a wide range of molecular systems. Through extensive experimentation on six distinct molecules, including Bradykinin and Oxytocin, we demonstrate competitive performance against other unsupervised physics-based methods, such as the Greedy and NEMO-based algorithms. Our method's adaptability and focus on dynamic trajectory optimization make it suitable for applications in areas such as drug discovery and molecular design.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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