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Depth-Width Trade-offs for ReLU Networks via Sharkovsky's Theorem

Depth-Width Trade-offs for ReLU Networks via Sharkovsky's Theorem

9 December 2019
Vaggos Chatziafratis
Sai Ganesh Nagarajan
Ioannis Panageas
Tianlin Li
ArXivPDFHTML

Papers citing "Depth-Width Trade-offs for ReLU Networks via Sharkovsky's Theorem"

7 / 7 papers shown
Title
The Disharmony between BN and ReLU Causes Gradient Explosion, but is
  Offset by the Correlation between Activations
The Disharmony between BN and ReLU Causes Gradient Explosion, but is Offset by the Correlation between Activations
Inyoung Paik
Jaesik Choi
21
0
0
23 Apr 2023
Transformer Vs. MLP-Mixer: Exponential Expressive Gap For NLP Problems
Transformer Vs. MLP-Mixer: Exponential Expressive Gap For NLP Problems
D. Navon
A. Bronstein
MoE
38
0
0
17 Aug 2022
Expressivity of Neural Networks via Chaotic Itineraries beyond
  Sharkovsky's Theorem
Expressivity of Neural Networks via Chaotic Itineraries beyond Sharkovsky's Theorem
Clayton Sanford
Vaggos Chatziafratis
16
1
0
19 Oct 2021
Depth separation beyond radial functions
Depth separation beyond radial functions
Luca Venturi
Samy Jelassi
Tristan Ozuch
Joan Bruna
19
15
0
02 Feb 2021
The Connection Between Approximation, Depth Separation and Learnability
  in Neural Networks
The Connection Between Approximation, Depth Separation and Learnability in Neural Networks
Eran Malach
Gilad Yehudai
Shai Shalev-Shwartz
Ohad Shamir
21
20
0
31 Jan 2021
On the Number of Linear Functions Composing Deep Neural Network: Towards
  a Refined Definition of Neural Networks Complexity
On the Number of Linear Functions Composing Deep Neural Network: Towards a Refined Definition of Neural Networks Complexity
Yuuki Takai
Akiyoshi Sannai
Matthieu Cordonnier
80
4
0
23 Oct 2020
Benefits of depth in neural networks
Benefits of depth in neural networks
Matus Telgarsky
153
603
0
14 Feb 2016
1