ゼロから始める深層強化学習(NLP2018講演資料)/ Introduction of Deep Reinforcement LearningPreferred Networks
Introduction of Deep Reinforcement Learning, which was presented at domestic NLP conference.
言語処理学会第24回年次大会(NLP2018) での講演資料です。
http://www.anlp.jp/nlp2018/#tutorial
This document introduces deep reinforcement learning and provides some examples of its applications. It begins with backgrounds on the history of deep learning and reinforcement learning. It then explains the concepts of reinforcement learning, deep learning, and deep reinforcement learning. Some example applications are controlling building sway, optimizing smart grids, and autonomous vehicles. The document also discusses using deep reinforcement learning for robot control and how understanding the principles can help in problem setting.
This document presents mathematical formulas for calculating gradients and updates in reinforcement learning. It defines a formula for calculating the gradient of a value function with respect to its parameters, a formula for calculating the gradient of a policy based on the reward and value, and a formula for calculating the gradient of a parameter vector that is a weighted combination of its previous value and the policy gradient.
This document introduces deep reinforcement learning and provides some examples of its applications. It begins with backgrounds on the history of deep learning and reinforcement learning. It then explains the concepts of reinforcement learning, deep learning, and deep reinforcement learning. Some example applications are controlling building sway, optimizing smart grids, and autonomous vehicles. The document also discusses using deep reinforcement learning for robot control and how understanding the principles can help in problem setting.
This document presents mathematical formulas for calculating gradients and updates in reinforcement learning. It defines a formula for calculating the gradient of a value function with respect to its parameters, a formula for calculating the gradient of a policy based on the reward and value, and a formula for calculating the gradient of a parameter vector that is a weighted combination of its previous value and the policy gradient.
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