Fourier Neural Operator
Fourier Neural Operators (FNOs) are a class of deep learning models designed to efficiently learn and approximate operators mapping between function spaces, particularly those arising from partial differential equations (PDEs). Current research focuses on improving FNO architectures, such as incorporating physics-informed constraints, developing parallel and multi-resolution structures, and exploring their application to diverse scientific problems including fluid dynamics, quantum systems, and material science. This approach offers significant potential for accelerating complex simulations and improving the accuracy of predictions in various scientific and engineering domains by providing fast, data-driven surrogates for computationally expensive traditional methods.
Papers
Image-Based Soil Organic Carbon Remote Sensing from Satellite Images with Fourier Neural Operator and Structural Similarity
Ken C. L. Wong, Levente Klein, Ademir Ferreira da Silva, Hongzhi Wang, Jitendra Singh, Tanveer Syeda-Mahmood
Local Convolution Enhanced Global Fourier Neural Operator For Multiscale Dynamic Spaces Prediction
Xuanle Zhao, Yue Sun, Tielin Zhang, Bo Xu