G-function Solutions for Diffusion and Laplace's equations

Authors

  • Amir Pishkoo Physics department-Nuclear Science Research School (NSTRI)
  • Maslina Darus UKM university

DOI:

https://doi.org/10.24297/jam.v4i1.2486

Keywords:

Meijer's G-function, Partial differential equation, Modiffied separation of variables, Diffusion equation, Laplaces equation.

Abstract

In this paper the Diffusion equation and Laplace's equation is solved by Modiffied separation of variables (MSV) method, suggested by Pishkoo and Darus . Using this method, Meijer's G-function solutions are derived in cylindrical coordinates system for two typical problems. These complex functions include all elementary functions and most of the special functions which are the solution of extensive problems in Physics and engineering.

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Author Biographies

Amir Pishkoo, Physics department-Nuclear Science Research School (NSTRI)

Physics department

Maslina Darus, UKM university

School of Mathematical Sciences

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Published

2013-11-16

How to Cite

Pishkoo, A., & Darus, M. (2013). G-function Solutions for Diffusion and Laplace’s equations. JOURNAL OF ADVANCES IN MATHEMATICS, 4(1), 359–365. https://doi.org/10.24297/jam.v4i1.2486

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Articles