Optimization Methods in Deep Learning: A Comprehensive Overview

David Shulman
2/19/2023
cs.LGmath.OC

No confident code implementation found for this paper. 2 possible matches can be shown below.

Abstract

In recent years, deep learning has achieved remarkable success in various fields such as image recognition, natural language processing, and speech recognition. The effectiveness of deep learning largely depends on the optimization methods used to train deep neural networks. In this paper, we provide an overview of first-order optimization methods such as Stochastic Gradient Descent, Adagrad, Adadelta, and RMSprop, as well as recent momentum-based and adaptive gradient methods such as Nesterov accelerated gradient, Adam, Nadam, AdaMax, and AMSGrad. We also discuss the challenges associated with optimization in deep learning and explore techniques for addressing these challenges, including weight initialization, batch normalization, and layer normalization. Finally, we provide recommendations for selecting optimization methods for different deep learning tasks and datasets. This paper serves as a comprehensive guide to optimization methods in deep learning and can be used as a reference for researchers and practitioners in the field.

View on arXivView PDF

Code Implementations

No confident code match yet

We couldn't find an author-owned or strongly-evidenced community implementation for this paper. 2 weaker matches are hidden by default — verify before relying on them.

No code implementations found yet.

Know of an implementation? Let us know in the comments below!

Similar Papers

Cite this paper

@article{shulman2023optimization,
  title  = {Optimization Methods in Deep Learning: A Comprehensive Overview},
  author = {David Shulman},
  year   = {2023},
  eprint = {2302.09566},
  archivePrefix = {arXiv},
  url    = {http://arxiv.org/abs/2302.09566v2}
}

Add a badge to your README

Shows whether official code is linked for this paper.

Code of Paper badge
[![Code of Paper](https://codeofpaper.com/badge/2302.09566.svg)](https://codeofpaper.com/paper/2302.09566)

Discussion