Authors:

F. MUHAMMAD ZAIN, M. GARDA KHADAFI, P. H. GUNAWAN

Abstract:

“The diffusion equation or known as heat equation is a parabolic and linear type of partial differential equation. One of the numerical method to approximate the solution of diffusion equations is Finite Difference Method (FDM). In this study, the analysis of numerical convergence of FDM to the solution of diffusion equation is discussed. The analytical solution of diffusion equation is given by the separation of variables approach. Here, the result show the convergence of rate the numerical method is approximately approach 2. This result is in a good agreement with the spatial error from Taylor expansion of spatial second derivative.”

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PDF:

https://jurnal.harianregional.com/mtk/full-37596

Published

2018-02-03

How To Cite

ZAIN, F. MUHAMMAD; KHADAFI, M. GARDA; GUNAWAN, P. H.. ANALISIS KONVERGENSI METODE BEDA HINGGA DALAM MENGHAMPIRI PERSAMAAN DIFUSI.E-Jurnal Matematika, [S.l.], v. 7, n. 1, p. 1-4, feb. 2018. ISSN 2303-1751. Available at: https://jurnal.harianregional.com/mtk/id-37596. Date accessed: 28 Aug. 2025. doi:https://doi.org/10.24843/MTK.2018.v07.i01.p176.

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Issue

Vol 7 No 1 (2018)

Section

Articles

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