most citedIDRLnet: A Physics-Informed Neural Network Library

15 citations · 42 across the 7 of their papers we have counts for

collaborators

7 papers

cs.CV20224 cited

Semi-supervision semantic segmentation with uncertainty-guided self cross supervision

Yunyang Zhang, Zhiqiang Gong, Xiaohu Zheng +2

As a powerful way of realizing semi-supervised segmentation, the cross supervision method learns cross consistency based on independent ensemble models using abundant unlabeled ima…

cs.CV2022

Contrastive Enhancement Using Latent Prototype for Few-Shot Segmentation

Xiaoyu Zhao, Xiaoqian Chen, Zhiqiang Gong +3

Few-shot segmentation enables the model to recognize unseen classes with few annotated examples. Most existing methods adopt prototype learning architecture, where support prototyp…

cs.LG20221 cited

Deep Monte Carlo Quantile Regression for Quantifying Aleatoric Uncertainty in Physics-informed Temperature Field Reconstruction

Xiaohu Zheng, Wen Yao, Zhiqiang Gong +3

For the temperature field reconstruction (TFR), a complex image-to-image regression problem, the convolutional neural network (CNN) is a powerful surrogate model due to the convolu…

cs.LG20222 cited

A deep learning method based on patchwise training for reconstructing temperature field

Xingwen Peng, Xingchen Li, Zhiqiang Gong +2

Physical field reconstruction is highly desirable for the measurement and control of engineering systems. The reconstruction of the temperature field from limited observation plays…

cs.LG202111 cited

Physics-informed Convolutional Neural Networks for Temperature Field Prediction of Heat Source Layout without Labeled Data

Xiaoyu Zhao, Zhiqiang Gong, Yunyang Zhang +2

Recently, surrogate models based on deep learning have attracted much attention for engineering analysis and optimization. As the construction of data pairs in most engineering pro…

cs.LG202115 cited

IDRLnet: A Physics-Informed Neural Network Library

Wei Peng, Jun Zhang, Weien Zhou +3

Physics Informed Neural Network (PINN) is a scientific computing framework used to solve both forward and inverse problems modeled by Partial Differential Equations (PDEs). This pa…