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Self-scalable Tanh (Stan): Faster Convergence and Better Generalization
  in Physics-informed Neural Networks

Self-scalable Tanh (Stan): Faster Convergence and Better Generalization in Physics-informed Neural Networks

26 April 2022
Raghav Gnanasambandam
Bo Shen
Jihoon Chung
Xubo Yue
Zhenyu
Zhen Kong
    LRM
ArXivPDFHTML

Papers citing "Self-scalable Tanh (Stan): Faster Convergence and Better Generalization in Physics-informed Neural Networks"

5 / 5 papers shown
Title
Adaptive Training of Grid-Dependent Physics-Informed Kolmogorov-Arnold
  Networks
Adaptive Training of Grid-Dependent Physics-Informed Kolmogorov-Arnold Networks
Spyros Rigas
M. Papachristou
Theofilos Papadopoulos
Fotios Anagnostopoulos
Georgios Alexandridis
AI4CE
34
21
0
24 Jul 2024
Extremization to Fine Tune Physics Informed Neural Networks for Solving
  Boundary Value Problems
Extremization to Fine Tune Physics Informed Neural Networks for Solving Boundary Value Problems
A. Thiruthummal
Sergiy Shelyag
Eun-Jin Kim
18
2
0
07 Jun 2024
Modular machine learning-based elastoplasticity: generalization in the
  context of limited data
Modular machine learning-based elastoplasticity: generalization in the context of limited data
J. Fuhg
Craig M. Hamel
K. Johnson
Reese E. Jones
N. Bouklas
24
48
0
15 Oct 2022
Physics-informed neural networks for non-Newtonian fluid
  thermo-mechanical problems: an application to rubber calendering process
Physics-informed neural networks for non-Newtonian fluid thermo-mechanical problems: an application to rubber calendering process
Thi Nguyen Khoa Nguyen
T. Dairay
Raphael Meunier
Mathilde Mougeot
PINN
AI4CE
67
29
0
31 Jan 2022
Finite Basis Physics-Informed Neural Networks (FBPINNs): a scalable
  domain decomposition approach for solving differential equations
Finite Basis Physics-Informed Neural Networks (FBPINNs): a scalable domain decomposition approach for solving differential equations
Benjamin Moseley
Andrew Markham
T. Nissen‐Meyer
PINN
40
209
0
16 Jul 2021
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