Department of Mathematics
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Browsing Department of Mathematics by Subject "Heat equation"
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Item The solution of two dimensional heat equation with nonlocal boundary condition(University of Management and Technology, 2016) Muhammad AzizIn this thesis our goal is to develop a third-order parallel splitting algorithm for solving linear partial di erential equation in two dimensions with non local boundary condition. In this method third-order approximations are used to approximate spatial derivative and Simpson's 1=3 rule is used to approximate the non local boundary condition. Using this Parallel algorithm the results of numerical experiments are examined, presented and compared with the exact solution, as well as with the results already existed in the literature and found to be highly accurate.