An accuracy of the Galerkin approximation for nonhomogeneous a Kirchhoff type wave equation

Authors:
Jemal Peradze
Affiliations:
Faculty of Exact and Natural Sciences, Ivane Javakhishvili Tbilisi State University, Tbilisi, Georgia
Venue:
FANDB'09 Proceedings of the 2nd WSEAS international conference on Finite differences, finite elements, finite volumes, boundary elements
Year:
2009

Citing 4
Cited 0

Remark on the decay for damped string and beam equations

Non-Linear Analysis
Nonlinear initial-boundary value problems

Non-Linear Analysis
Finite difference approximate solutions for the strongly damped extensible beam equations

Applied Mathematics and Computation
Finite element Galerkin solutions for the strongly damped extensible beam equations

The Korean Journal of Computational & Applied Mathematics

Quantified Score

Hi-index	0.00

Visualization

Abstract

An initial boundary value problem is posed for the Kirchhoff type integro-differential equation, which describes the dynamic state of a beam. To approximate the solution with respect to a spatial variable the Galerkin method is used the error of which is estimated.