Document Details

Document Type : Thesis 
Document Title :
Finite Difference Approximation for Solving Heat Transient Conduction of Copper and Aluminum
طريقة الفروق المحدودة لحل معادلة التوصيل الحراري للنحاس والألمونيوم
 
Subject : Faculty of Science 
Document Language : Arabic 
Abstract : Parabolic partial differential equations appear frequently in various fields of science and engineering. These involve equilibrium problems and steady-state phenomena. The most common example of such an equation is the Heat conduction equation classed as a second-order linear partial differential equation. Most of the physical problems are very hard to unravel analytically, instead, theyll be solved numerically using computational methods. In this thesis, boundary value problems involving Heat conduction equations with different types of boundary conditions will be solved numerically using the finite difference method (FDM). The disceretizing procedure transforms the boundary value problem into a linear system of $n$ algebraic equations. Some iterative techniques, namely: the Jacobi, the Gauss-Seidel, and Successive over Relaxation (SOR) will be used to solve such a linear system. This thesis aims to study numerical solutions to the equation of thermal conductivity using the finite difference method. 
Supervisor : Prof. Dalal Adnan Maturi 
Thesis Type : Master Thesis 
Publishing Year : 1443 AH
2022 AD 
Co-Supervisor : Prof. Eman Salem Al-Aidarous 
Added Date : Saturday, January 28, 2023 

Researchers

Researcher Name (Arabic)Researcher Name (English)Researcher TypeDr GradeEmail
نجود مخضور السلميAlsulami, Nujud MakhdhurResearcherMaster 

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