activity
20222026
most citedST-PINN: A Self-Training Physics-Informed Neural Network for Partial Differential Equations

2 citations · 4 across the 14 of their papers we have counts for

collaborators
Showing cs.LGShow all

6 papers · 1 filter

cs.LG2026

Gradient-Update Mismatch: Rethinking Conflict-Free Training of Physics-Informed Neural Networks

Jing Xiao, Xinhai Chen, Qinglin Wang +5

Training Physics-Informed Neural Networks (PINNs) requires jointly optimizing physics residual and initial/boundary condition loss terms, which often induce conflicting gradients.…

cs.LG2026

Prior-Guided Symbolic Regression: Towards Scientific Consistency in Equation Discovery

Jing Xiao, Xinhai Chen, Jiaming Peng +7

Symbolic Regression (SR) aims to discover interpretable equations from observational data, with the potential to reveal underlying principles behind natural phenomena. However, exi…

cs.LG20251 cited

MeshONet: A Generalizable and Efficient Operator Learning Method for Structured Mesh Generation

Jing Xiao, Xinhai Chen, Qingling Wang +1

Mesh generation plays a crucial role in scientific computing. Traditional mesh generation methods, such as TFI and PDE-based methods, often struggle to achieve a balance between ef…

cs.LG2024

GNNRL-Smoothing: A Prior-Free Reinforcement Learning Model for Mesh Smoothing

Zhichao Wang, Xinhai Chen, Chunye Gong +5

Mesh smoothing methods can enhance mesh quality by eliminating distorted elements, leading to improved convergence in simulations. To balance the efficiency and robustness of tradi…

cs.LG20231 cited

Auxiliary-Tasks Learning for Physics-Informed Neural Network-Based Partial Differential Equations Solving

Junjun Yan, Xinhai Chen, Zhichao Wang +2

Physics-informed neural networks (PINNs) have emerged as promising surrogate modes for solving partial differential equations (PDEs). Their effectiveness lies in the ability to cap…

cs.LG20232 cited

ST-PINN: A Self-Training Physics-Informed Neural Network for Partial Differential Equations

Junjun Yan, Xinhai Chen, Zhichao Wang +2

Partial differential equations (PDEs) are an essential computational kernel in physics and engineering. With the advance of deep learning, physics-informed neural networks (PINNs),…