activity
20182026
most citedNSFnets (Navier-Stokes Flow nets): Physics-informed neural networks for the incompressible Navier-Stokes equations

1.2k citations · 1.3k across the 8 of their papers we have counts for

collaborators

8 papers

cs.CV2026

4DHumanDiff: Direct Text-to-4DGS Generation for Consistent 360-Degree Dynamic Humans

Renlong Wu, Haoran Chen, Yuxiang Wei +3

Generating high-quality 360-degree dynamic human assets from text prompts is challenging. Existing methods usually synthesize monocular or multi-view videos first and then fit a 4D…

cs.CV2025

PhysChoreo: Physics-Controllable Video Generation with Part-Aware Semantic Grounding

Haoze Zhang, Tianyu Huang, Zichen Wan +4

While recent video generation models have achieved significant visual fidelity, they often suffer from the lack of explicit physical controllability and plausibility. To address th…

cs.LG2025

AI paradigm for solving differential equations: first-principles data generation and scale-dilation operator AI solver

Xiangshu Gong, Zhiqiang Xie, Xiaowei Jin +4

Many problems are governed by differential equations (DEs). Artificial intelligence (AI) is a new path for solving DEs. However, data is very scarce and existing AI solvers struggl…

cs.LG2025

Physics Consistency and Latent Dynamics in Spatiotemporal Physics Field Generation

Peimian Du, Jiabin Liu, Xiaowei Jin +2

Data-driven models for spatiotemporal physical field generation, such as flow and acoustic fields, often deviate from governing equations and lack interpretability in latent tempor…

cs.LG2024

An invariance constrained deep learning network for PDE discovery

Chao Chen, Hui Li, Xiaowei Jin

The discovery of partial differential equations (PDEs) from datasets has attracted increased attention. However, the discovery of governing equations from sparse data with high noi…

cs.LG2022

Discovering Governing Equations by Machine Learning implemented with Invariance

Chao Chen, Xiaowei Jin, Hui Li

The partial differential equation (PDE) plays a significantly important role in many fields of science and engineering. The conventional case of the derivation of PDE mainly relies…

physics.comp-ph2020★ 1.2k cited

NSFnets (Navier-Stokes Flow nets): Physics-informed neural networks for the incompressible Navier-Stokes equations

Xiaowei Jin, Shengze Cai, Hui Li +1

We employ physics-informed neural networks (PINNs) to simulate the incompressible flows ranging from laminar to turbulent flows. We perform PINN simulations by considering two diff…

cs.LG2018★ 40 cited

General solutions for nonlinear differential equations: a rule-based self-learning approach using deep reinforcement learning

Shiyin Wei, Xiaowei Jin, Hui Li

A universal rule-based self-learning approach using deep reinforcement learning (DRL) is proposed for the first time to solve nonlinear ordinary differential equations and partial…