activity
20202026
collaborators

7 papers

math.NA2026

Mini mixed finite element method for nearly incompressible linear elasticity problems

Zhijin Guan, Yue Feng, Hehu Xie +1

This paper addresses the numerical solution of nearly incompressible linear elasticity boundary value problems and their associated eigenvalue problems. A mixed finite element form…

math.NA2026

Optimal error estimates of sequential finite element method for nonlinear thermo-poroelasticity problems

Fang Wang, Fan Chen, Changqing Lv +1

This study introduces and analyzes a three-step sequential decoupling algorithm designed to address nonlinear, fully coupled quasi-static thermo-poroelasticity systems incorporatin…

math.NA2025

Sequential symmetric interior penalty discontinuous Galerkin method for fully coupled quasi-static thermo-poroelasticity problems

Fan Chen, Ming Cui, Chenguang Zhou

In this paper, we investigate a sequentially decoupled numerical method for solving the fully coupled quasi-static thermo-poroelasticity problems with nonlinear convective transpor…

math.NA2024

Augmented Subspace Scheme for Eigenvalue Problem by Weak Galerkin Finite Element Method

Yue Feng, Zhijin Guan, Hehu Xie +1

This study proposes a class of augmented subspace schemes for the weak Galerkin (WG) finite element method used to solve eigenvalue problems. The augmented subspace is built with t…

math.NA2022

Weak Galerkin finite element method for linear poroelasticity problems

Shanshan Gu, Shimin Chai, Chenguang Zhou

This paper is devoted to a weak Galerkin (WG) finite element method for linear poroelasticity problems where weakly defined divergence and gradient operators over discontinuous fun…

math.NA2021

Enhanced Error Estimates for Augmented Subspace Method

Haikun Dang, Yifan Wang, Hehu Xie +1

In this paper, some enhanced error estimates are derived for the augmented subspace methods which are designed for solving eigenvalue problems. We will show that the augmented subs…

math.NA2020

A Nonnested Augmented Subspace Method for Eigenvalue Problems with Curved Interfaces

Haikun Dang, Hehu Xie, Gang Zhao +1

In this paper, we present a nonnested augmented subspace algorithm and its multilevel correction method for solving eigenvalue problems with curved interfaces. The augmented subspa…