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Finite element solution for two dimensional laplace equation with dirichlet boundary conditions.

Author(s)
M. Shabbir Department of Mathematics, University of Engineering & Technology Lahore, Pakistan
M. O. Ahmed Department of Mathematics, University of Engineering & Technology Lahore, Pakistan
A. Pervaiz Department of Mathematics, University of Engineering & Technology Lahore, Pakistan
R. Siddique Department of Mathematics, University of Engineering & Technology Lahore, Pakistan
M. Rafiq Faculty of Engineering, University of Central Punjab, Lahore, Pakistan
Abstract
The steady state heat distribution in a plane region is modeled by two dimensional Laplace equation. In this paper Galerkin technique has been used to construct Finite Element model for two dimensional steady heat flow problem with Dirichlet boundary conditions in a rectangular domain. Results are then compared with analytic solution to check the accuracy of the developed scheme.
Publication Details
Page(s) 97-102
DOI DOI not available
Published Journal: Pakistan Journal of Engineering and Applied Sciences, Volume: 10, Issue: 0, Year: 2012

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