Noisin: Unbiased Regularization for Recurrent Neural Networks
@article{Dieng2018NoisinUR, title={Noisin: Unbiased Regularization for Recurrent Neural Networks}, author={Adji B. Dieng and R. Ranganath and Jaan Altosaar and D. Blei}, journal={ArXiv}, year={2018}, volume={abs/1805.01500} }
Recurrent neural networks (RNNs) are powerful models of sequential data. They have been successfully used in domains such as text and speech. However, RNNs are susceptible to overfitting; regularization is important. In this paper we develop Noisin, a new method for regularizing RNNs. Noisin injects random noise into the hidden states of the RNN and then maximizes the corresponding marginal likelihood of the data. We show how Noisin applies to any RNN and we study many different types of noise… Expand
8 Citations
Adaptive Noise Injection: A Structure-Expanding Regularization for RNN
- Computer Science
- ArXiv
- 2019
- Highly Influenced
- PDF
Asymmetric Heavy Tails and Implicit Bias in Gaussian Noise Injections
- Computer Science, Mathematics
- ArXiv
- 2021
- Highly Influenced
- PDF
Medi-Care AI: Predicting Medications From Billing Codes via Robust Recurrent Neural Networks
- Computer Science, Medicine
- Neural Networks
- 2020
- 1
- PDF
How Good is the Bayes Posterior in Deep Neural Networks Really?
- Mathematics, Computer Science
- ICML
- 2020
- 67
- PDF
References
SHOWING 1-10 OF 54 REFERENCES
Dropout: a simple way to prevent neural networks from overfitting
- Computer Science
- J. Mach. Learn. Res.
- 2014
- 21,778
- PDF
A Theoretically Grounded Application of Dropout in Recurrent Neural Networks
- Computer Science, Mathematics
- NIPS
- 2016
- 1,109
- PDF
Context dependent recurrent neural network language model
- Computer Science
- 2012 IEEE Spoken Language Technology Workshop (SLT)
- 2012
- 488
- PDF
Speech recognition with deep recurrent neural networks
- Computer Science
- 2013 IEEE International Conference on Acoustics, Speech and Signal Processing
- 2013
- 5,780
- PDF
Regularizing Deep Neural Networks by Noise: Its Interpretation and Optimization
- Computer Science, Mathematics
- NIPS
- 2017
- 83
- PDF