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"Comparison of Finite Difference Methods on One Dimensional Heat Equation"

https://meral.edu.mm/records/8433
dbf55fc1-2784-4077-a4a8-1cf00bff8660
09b5431f-f5da-48ef-b654-2adc15eeaece
None
Name / File License Actions
Swe Swe Zin Nwe.pdf (420 KB)
Publication type
Journal article
Upload type
Publication
Title
Title "Comparison of Finite Difference Methods on One Dimensional Heat Equation"
Language en
Publication date 2022-08-12
Authors
Swe Zin New
Description
"Numerical techniques are powerful tools for solving the partial differential equations. A few
problems can be solved analytically as well as difficult boundary value problems can be
solved by numerical methods easily. A numerical method known as finite difference
methods (explicit, fully implicit and Crank-Nicolson schemes) is applied for solving the heat
equations successfully. In this paper, the solutions of finite difference methods are
presented in tables together with figures comparing the analytical solution."
Keywords
"Finite difference methods, Local truncation error, boundary condition, stability and convergence. 1"
Journal articles
2022
Yadanabon University Research Journal
330-336
Vol.12, No.1
234
117
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