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Learning smooth functions in high dimensions: from sparse polynomials to
  deep neural networks

Learning smooth functions in high dimensions: from sparse polynomials to deep neural networks

4 April 2024
Ben Adcock
Simone Brugiapaglia
N. Dexter
S. Moraga
ArXivPDFHTML

Papers citing "Learning smooth functions in high dimensions: from sparse polynomials to deep neural networks"

8 / 8 papers shown
Title
Physics-informed deep learning and compressive collocation for
  high-dimensional diffusion-reaction equations: practical existence theory and
  numerics
Physics-informed deep learning and compressive collocation for high-dimensional diffusion-reaction equations: practical existence theory and numerics
Simone Brugiapaglia
N. Dexter
Samir Karam
Weiqi Wang
AI4CE
DiffM
24
1
0
03 Jun 2024
A practical existence theorem for reduced order models based on
  convolutional autoencoders
A practical existence theorem for reduced order models based on convolutional autoencoders
N. R. Franco
Simone Brugiapaglia
AI4CE
21
4
0
01 Feb 2024
Sampling Complexity of Deep Approximation Spaces
Sampling Complexity of Deep Approximation Spaces
Ahmed Abdeljawad
Philipp Grohs
19
1
0
20 Dec 2023
Neural and spectral operator surrogates: unified construction and
  expression rate bounds
Neural and spectral operator surrogates: unified construction and expression rate bounds
L. Herrmann
Christoph Schwab
Jakob Zech
36
9
0
11 Jul 2022
NeuFENet: Neural Finite Element Solutions with Theoretical Bounds for
  Parametric PDEs
NeuFENet: Neural Finite Element Solutions with Theoretical Bounds for Parametric PDEs
Biswajit Khara
Aditya Balu
Ameya Joshi
S. Sarkar
C. Hegde
A. Krishnamurthy
Baskar Ganapathysubramanian
22
19
0
04 Oct 2021
Sparsity in Deep Learning: Pruning and growth for efficient inference
  and training in neural networks
Sparsity in Deep Learning: Pruning and growth for efficient inference and training in neural networks
Torsten Hoefler
Dan Alistarh
Tal Ben-Nun
Nikoli Dryden
Alexandra Peste
MQ
136
679
0
31 Jan 2021
Deep Neural Networks Are Effective At Learning High-Dimensional
  Hilbert-Valued Functions From Limited Data
Deep Neural Networks Are Effective At Learning High-Dimensional Hilbert-Valued Functions From Limited Data
Ben Adcock
Simone Brugiapaglia
N. Dexter
S. Moraga
21
29
0
11 Dec 2020
Fourier Neural Operator for Parametric Partial Differential Equations
Fourier Neural Operator for Parametric Partial Differential Equations
Zong-Yi Li
Nikola B. Kovachki
Kamyar Azizzadenesheli
Burigede Liu
K. Bhattacharya
Andrew M. Stuart
Anima Anandkumar
AI4CE
203
2,254
0
18 Oct 2020
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