On Learning Intrinsic Rewards for Policy Gradient Methods

By Zeyu Zheng, Junhyuk Oh, Satinder Singh. 2018

234 citations recorded by the source corpus.

In many sequential decision making tasks, it is challenging to design reward functions that help an RL agent efficiently learn behavior that is considered good by the agent designer. A number of different formulations of the reward-design problem, or close variants thereof, have been proposed in the literature. In this paper we build on the Optimal Rewards Framework of Singh et.al. that defines the optimal intrinsic reward function as one that when used by an RL agent achieves behavior that optimizes the task-specifying or extrinsic reward function. Previous work in this framework has shown how good intrinsic reward functions can be learned for lookahead search based planning agents. Whether it is possible to learn intrinsic reward functions for learning agents remains an open problem. In this paper we derive a novel algorithm for learning intrinsic rewards for policy-gradient based learning agents. We compare the performance of an augmented agent that uses our algorithm to provide additive intrinsic rewards to an A2C-based policy learner (for Atari games) and a PPO-based policy learner (for Mujoco domains) with a baseline agent that uses the same policy learners but with only extrinsic rewards. Our results show improved performance on most but not all of the domains.

Subfields: Artificial Intelligence, Management Science and Operations Research

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The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Artificial Intelligence

  1. Sergey Levine
  2. Pieter Abbeel
  3. Yoshua Bengio
  4. Chelsea Finn
  5. Ruslan Salakhutdinov
  6. Dacheng Tao
  7. Mohit Bansal
  8. Quoc V. Le

In Management Science and Operations Research

  1. Sergey Levine
  2. Hado van Hasselt
  3. David Silver
  4. Matteo Hessel
  5. Zhongwen Xu
  6. Ruslan Salakhutdinov
  7. Satinder Singh
  8. Junhyuk Oh

Citations in the corpus