Runchang Lin

A Balanced Finite Element Method for Singularly Perturbed Reaction-Diffusion Problems

Consider the singularly perturbed linear reaction-diffusion problem

Natural Superconvergence Points in Three-Dimensional Finite Elements

-\varepsilon^2 \Delta u + bu = f

Discontinuous Discretization for Least-Squares Formulation of Singularly Perturbed Reaction-Diffusion Problems in One and Two Dimensions

in

Ultraconvergence of ZZ patch recovery at mesh symmetry points

\Omega \subset \mathbb{R}^d

Discontinuous Galerkin least-squares finite element methods for singularly perturbed reaction-diffusion problems with discontinuous coefficients and boundary singularities

,

A balanced finite element method for a system of singularly perturbed reaction-diffusion two-point boundary value problems

u=0

Convergence analysis for least-squares finite element approximations of second-order two-point boundary value problems

on

Noyce Scholars and Their Educational and Career Aspirations at TAMIU

\partial\Omega

Ultraconvergence of Finite Element Method by Richardson Extrapolation for Elliptic Problems with Constant Coefficients

, where

A discontinuous Galerkin least-squares finite element method for solving coupled singularly perturbed reaction-diffusion equations

d \ge 1