Poster
Total stochastic gradient algorithms and applications in reinforcement learning
Paavo Parmas
Room 517 AB #152
Keywords: [ Stochastic Methods ] [ Variational Inference ] [ Graphical Models ] [ Gaussian Processes ] [ Non-Convex Optimization ] [ Optimization for Deep Networks ] [ Decision and Control ] [ Reinforcement Learning ] [ Model-Based RL ] [ Robotics ] [ Motor Control ]
Backpropagation and the chain rule of derivatives have been prominent; however, the total derivative rule has not enjoyed the same amount of attention. In this work we show how the total derivative rule leads to an intuitive visual framework for creating gradient estimators on graphical models. In particular, previous ”policy gradient theorems” are easily derived. We derive new gradient estimators based on density estimation, as well as a likelihood ratio gradient, which ”jumps” to an intermediate node, not directly to the objective function. We evaluate our methods on model-based policy gradient algorithms, achieve good performance, and present evidence towards demystifying the success of the popular PILCO algorithm.
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