activity
20192021
most citedReproducing Activation Function for Deep Learning

10 citations · 26 across the 9 of their papers we have counts for

collaborators

11 papers

math.NA20212 cited

Adaptive Learning on the Grids for Elliptic Hemivariational Inequalities

Jianguo Huang, Chunmei Wang, Haoqin Wang

This paper introduces a deep learning method for solving an elliptic hemivariational inequality (HVI). In this method, an expectation minimization problem is first formulated based…

cs.LG202110 cited

Reproducing Activation Function for Deep Learning

Senwei Liang, Liyao Lyu, Chunmei Wang +1

We propose reproducing activation functions (RAFs) to improve deep learning accuracy for various applications ranging from computer vision to scientific computing. The idea is to e…

math.NA2021

A New Numerical Method for Div-Curl Systems with Low Regularity Assumptions

Shuhao Cao, Chunmei Wang, Junping Wang

This paper presents a numerical method for div-curl systems with normal boundary conditions by using a finite element technique known as primal-dual weak Galerkin (PDWG). The PDWG…

math.NA20205 cited

Low Regularity Primal-Dual Weak Galerkin Finite Element Methods for Ill-Posed Elliptic Cauchy Problems

Chunmei Wang

A new primal-dual weak Galerkin (PDWG) finite element method is introduced and analyzed for the ill-posed elliptic Cauchy problems with ultra-low regularity assumptions on the exac…

math.NA20206 cited

A Modified Primal-Dual Weak Galerkin Finite Element Method for Second Order Elliptic Equations in Non-Divergence Form

Chunmei Wang

A modified primal-dual weak Galerkin (M-PDWG) finite element method is designed for the second order elliptic equation in non-divergence form. Compared with the existing PDWG metho…

math.NA2020

A New Primal-Dual Weak Galerkin Method for Elliptic Interface Problems with Low Regularity Assumptions

Waixiang Cao, Chunmei Wang, Junping Wang

This article introduces a new primal-dual weak Galerkin (PDWG) finite element method for second order elliptic interface problems with ultra-low regularity assumptions on the exact…