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A proof of convergence for gradient descent in the training of
  artificial neural networks for constant target functions

A proof of convergence for gradient descent in the training of artificial neural networks for constant target functions

19 February 2021
Patrick Cheridito
Arnulf Jentzen
Adrian Riekert
Florian Rossmannek
ArXivPDFHTML

Papers citing "A proof of convergence for gradient descent in the training of artificial neural networks for constant target functions"

5 / 5 papers shown
Title
Physics Informed Constrained Learning of Dynamics from Static Data
Physics Informed Constrained Learning of Dynamics from Static Data
Pengtao Dang
Tingbo Guo
Melissa Fishel
Guang Lin
Wenzhuo Wu
Sha Cao
Chi Zhang
PINN
AI4CE
49
0
0
17 Apr 2025
Non-convergence to global minimizers for Adam and stochastic gradient
  descent optimization and constructions of local minimizers in the training of
  artificial neural networks
Non-convergence to global minimizers for Adam and stochastic gradient descent optimization and constructions of local minimizers in the training of artificial neural networks
Arnulf Jentzen
Adrian Riekert
15
4
0
07 Feb 2024
Normalized gradient flow optimization in the training of ReLU artificial
  neural networks
Normalized gradient flow optimization in the training of ReLU artificial neural networks
Simon Eberle
Arnulf Jentzen
Adrian Riekert
G. Weiss
16
0
0
13 Jul 2022
Convergence proof for stochastic gradient descent in the training of
  deep neural networks with ReLU activation for constant target functions
Convergence proof for stochastic gradient descent in the training of deep neural networks with ReLU activation for constant target functions
Martin Hutzenthaler
Arnulf Jentzen
Katharina Pohl
Adrian Riekert
Luca Scarpa
MLT
19
6
0
13 Dec 2021
Convergence analysis for gradient flows in the training of artificial
  neural networks with ReLU activation
Convergence analysis for gradient flows in the training of artificial neural networks with ReLU activation
Arnulf Jentzen
Adrian Riekert
11
23
0
09 Jul 2021
1