AbstractL2-error estimates for finite-element Galerkin solutions for the strongly damped extensible beam equations are considered. The semidiscrete scheme and a fully discrete Galerkin scheme based on the Crank-Nicolson method are studied using appropriate projections. The corresponding stability analysis and error estimates are obtained
In this paper, we investigate the superconvergence properties and a posteriori error estimates of a ...
In the dissertation, we study the error estimation in finite element method for linear elasticity. I...
A fully Sinc-Galerkin method for recovering the spatially varying stiffness and damping parameters i...
AbstractL2-error estimates for finite-element Galerkin solutions for the strongly damped extensible ...
The purpose of this article is to study the effect of spatial quadrature on the semidiscrete finite ...
The purpose of this article is to study the effect of spatial quadrature on the semidiscrete finite ...
We study the second-order nonlinear damped wave equation semi-discretised in space using standard Ga...
We analyze discontinuous Galerkin methods with penalty terms, namely, symmetric interior penalty Gal...
AbstractWe derive optimal L2 error estimates for semi-discrete finite element methods for nonlinear ...
We address the error control of Galerkin discretization (in space) of linear second-order hyperbolic...
$L^2$ error estimates of semi- and full discretisations of wave equations with dynamic boundary cond...
In this paper we study the global convergence of the implicit residual-based a posteriori error esti...
A finite element of Galerkin type semidiscrete method is proposed for numerical solution of a linear...
A mixed finite element Galerkin method is analyzed for a strongly damped wave equation. Optimal erro...
Abstract We consider a system of acoustic wave equation possessing lower-order perturbation terms in...
In this paper, we investigate the superconvergence properties and a posteriori error estimates of a ...
In the dissertation, we study the error estimation in finite element method for linear elasticity. I...
A fully Sinc-Galerkin method for recovering the spatially varying stiffness and damping parameters i...
AbstractL2-error estimates for finite-element Galerkin solutions for the strongly damped extensible ...
The purpose of this article is to study the effect of spatial quadrature on the semidiscrete finite ...
The purpose of this article is to study the effect of spatial quadrature on the semidiscrete finite ...
We study the second-order nonlinear damped wave equation semi-discretised in space using standard Ga...
We analyze discontinuous Galerkin methods with penalty terms, namely, symmetric interior penalty Gal...
AbstractWe derive optimal L2 error estimates for semi-discrete finite element methods for nonlinear ...
We address the error control of Galerkin discretization (in space) of linear second-order hyperbolic...
$L^2$ error estimates of semi- and full discretisations of wave equations with dynamic boundary cond...
In this paper we study the global convergence of the implicit residual-based a posteriori error esti...
A finite element of Galerkin type semidiscrete method is proposed for numerical solution of a linear...
A mixed finite element Galerkin method is analyzed for a strongly damped wave equation. Optimal erro...
Abstract We consider a system of acoustic wave equation possessing lower-order perturbation terms in...
In this paper, we investigate the superconvergence properties and a posteriori error estimates of a ...
In the dissertation, we study the error estimation in finite element method for linear elasticity. I...
A fully Sinc-Galerkin method for recovering the spatially varying stiffness and damping parameters i...