The discontinuous Galerkin methods are locally conservative, high‐order accurate, and
robust methods that can easily handle elements of arbitrary shapes, irregular triangulations …

In this article, we introduce and analyze a hybridizable discontinuous Galerkin (HDG)
method for numerically solving the coupling of fluid flow with porous media flow. Flows are …

In this paper we introduce and analyze a hybridizable discontinuous Galerkin (HDG) method
for numerically solving a class of nonlinear Stokes models arising in quasi-Newtonian fluids …

The formulation of the Local Discontinuous Galerkin (LDG) method applied to the space
fractional Klein-Gordon-Schrödinger system with generalized interaction is presented. By …

Using a unified framework, the formulation of a super-convergent discontinuous Galerkin
(SDG) method and a hybridized discontinuous Galerkin (HDG) version, both applied to a …

In this paper, we consider the local discontinuous Galerkin (LDG) finite element method for
one-dimensional linear time-fractional Tricomi-type equation (TFTTE), which is obtained …

An efficient computational method to approximate the solution of a general class of
nonlinear reaction-diffusion systems in Cartesian grids is presented. The proposed scheme …

In the present paper, we describe the computational implementation of some integral terms
that arise from mixed virtual element methods (mixed-VEM) in two-dimensional …

A numerical study of the classical and penalized LDG method applied to vector Helmholtz
equation on three dimensional domains is presented. Using a simple numerical flux based …

Se propone una técnica de precondicionamiento para mejorar la convergencia del método
Gauss-Seidel aplicado a sistemas lineales simétricos pero preservando simetría. El …