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20222026
most citedA data-enabled physics-informed neural network with comprehensive numerical study on solving neutron diffusion eigenvalue problems

2 citations · 4 across the 7 of their papers we have counts for

collaborators

7 papers

cs.LG2026

A Novel Fourier Feature Network for Solving Partial Differential Equations

Qihong Yang, Zhijie Su, Yangtao Deng +1

Building on the foundation of single-hidden-layer neural networks, Fourier Feature Networks (FENs) are proposed, which incorporate Fourier features using , , or a combi…

cs.LG2026

Multi-Scale Separable Fourier Neural Networks for Solving High-Frequency PDEs

Qihong Yang, Qiaolin He

Solving high-frequency partial differential equations (PDEs) with neural networks is notoriously difficult due to the spectral bias of conventional architectures. We propose the Mu…

math.NA2024★ 1 cited

Solving Multi-Group Neutron Diffusion Eigenvalue Problem with Decoupling Residual Loss Function

Shupei Yu, Qiaolin He, Shiquan Zhang +3

In the midst of the neural network's success in solving partial differential equations, tackling eigenvalue problems using neural networks remains a challenging task. However, the…

math.NA2023

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

Yu Yang, Qihong Yang, Yangtao Deng +1

In this work, we propose an end-to-end adaptive sampling neural network (MMPDE-Net) based on the moving mesh method, which can adaptively generate new sampling points by solving th…

cs.LG2023

On the uncertainty analysis of the data-enabled physics-informed neural network for solving neutron diffusion eigenvalue problem

Yu Yang, Helin Gong, Qihong Yang +3

In practical engineering experiments, the data obtained through detectors are inevitably noisy. For the already proposed data-enabled physics-informed neural network (DEPINN) \cite…

math.NA2022★ 1 cited

Neural Networks Based on Power Method and Inverse Power Method for Solving Linear Eigenvalue Problems

Qihong Yang, Yangtao Deng, Yu Yang +2

In this article, we propose two kinds of neural networks inspired by power method and inverse power method to solve linear eigenvalue problems. These neural networks share similar…

physics.comp-ph2022★ 2 cited

A data-enabled physics-informed neural network with comprehensive numerical study on solving neutron diffusion eigenvalue problems

Yu Yang, Helin Gong, Shiquan Zhang +4

We present a data-enabled physics-informed neural network (DEPINN) with comprehensive numerical study for solving industrial scale neutron diffusion eigenvalue problems (NDEPs). In…