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Moving Sampling Physics-informed Neural Networks induced by Moving Mesh
  PDE
v1v2v3v4 (latest)

Moving Sampling Physics-informed Neural Networks induced by Moving Mesh PDE

14 November 2023
Yu Yang
Qihong Yang
Yangtao Deng
Qiaolin He
ArXiv (abs)PDFHTML

Papers citing "Moving Sampling Physics-informed Neural Networks induced by Moving Mesh PDE"

9 / 9 papers shown
Title
A comprehensive study of non-adaptive and residual-based adaptive
  sampling for physics-informed neural networks
A comprehensive study of non-adaptive and residual-based adaptive sampling for physics-informed neural networks
Chen-Chun Wu
Min Zhu
Qinyan Tan
Yadhu Kartha
Lu Lu
91
383
0
21 Jul 2022
DAS-PINNs: A deep adaptive sampling method for solving high-dimensional
  partial differential equations
DAS-PINNs: A deep adaptive sampling method for solving high-dimensional partial differential equations
Keju Tang
Xiaoliang Wan
Chao Yang
47
115
0
28 Dec 2021
Augmented KRnet for density estimation and approximation
Augmented KRnet for density estimation and approximation
Xiaoliang Wan
Keju Tang
44
5
0
26 May 2021
Efficient training of physics-informed neural networks via importance
  sampling
Efficient training of physics-informed neural networks via importance sampling
M. A. Nabian
R. J. Gladstone
Hadi Meidani
DiffMPINN
125
235
0
26 Apr 2021
VAE-KRnet and its applications to variational Bayes
VAE-KRnet and its applications to variational Bayes
Xiaoliang Wan
Shuangqing Wei
BDLDRL
67
13
0
29 Jun 2020
On the convergence of physics informed neural networks for linear
  second-order elliptic and parabolic type PDEs
On the convergence of physics informed neural networks for linear second-order elliptic and parabolic type PDEs
Yeonjong Shin
Jérome Darbon
George Karniadakis
PINN
67
79
0
03 Apr 2020
Frequency Bias in Neural Networks for Input of Non-Uniform Density
Frequency Bias in Neural Networks for Input of Non-Uniform Density
Ronen Basri
Meirav Galun
Amnon Geifman
David Jacobs
Yoni Kasten
S. Kritchman
92
185
0
10 Mar 2020
DeepXDE: A deep learning library for solving differential equations
DeepXDE: A deep learning library for solving differential equations
Lu Lu
Xuhui Meng
Zhiping Mao
George Karniadakis
PINNAI4CE
99
1,544
0
10 Jul 2019
The Deep Ritz method: A deep learning-based numerical algorithm for
  solving variational problems
The Deep Ritz method: A deep learning-based numerical algorithm for solving variational problems
E. Weinan
Ting Yu
125
1,390
0
30 Sep 2017
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