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Methods/Noisy Linear Layer

Noisy Linear Layer

Reinforcement LearningIntroduced 200011 papers
Source Paper

Description

A Noisy Linear Layer is a linear layer with parametric noise added to the weights. This induced stochasticity can be used in reinforcement learning networks for the agent's policy to aid efficient exploration. The parameters of the noise are learned with gradient descent along with any other remaining network weights. Factorized Gaussian noise is the type of noise usually employed.

The noisy linear layer takes the form:

y=(b+Wx)+(b_noisy⊙ϵb+(W_noisy⊙ϵw)x)y = \left(b + Wx\right) + \left(b\_{noisy}\odot\epsilon^{b}+\left(W\_{noisy}\odot\epsilon^{w}\right)x\right) y=(b+Wx)+(b_noisy⊙ϵb+(W_noisy⊙ϵw)x)

where ϵb\epsilon^{b}ϵb and ϵw\epsilon^{w}ϵw are random variables.

Papers Using This Method

Beyond The Rainbow: High Performance Deep Reinforcement Learning on a Desktop PC2024-11-06Reducing Variance in Temporal-Difference Value Estimation via Ensemble of Deep Networks2022-09-16DNA: Proximal Policy Optimization with a Dual Network Architecture2022-06-20Deep Reinforcement Learning at the Edge of the Statistical Precipice2021-08-30Weighted Bellman Backups for Improved Signal-to-Noise in Q-Updates2021-01-01A New Approach for Tactical Decision Making in Lane Changing: Sample Efficient Deep Q Learning with a Safety Feedback Reward2020-09-24SUNRISE: A Simple Unified Framework for Ensemble Learning in Deep Reinforcement Learning2020-07-09NROWAN-DQN: A Stable Noisy Network with Noise Reduction and Online Weight Adjustment for Exploration2020-06-19Generative Adversarial Imagination for Sample Efficient Deep Reinforcement Learning2019-04-30Rainbow: Combining Improvements in Deep Reinforcement Learning2017-10-06Noisy Networks for Exploration2017-06-30