Mathematical Model of FWE Branching Type with Effect on Energy

Authors

  • Tabark Farhan Department of Mathematics, College of Education for Pure Science, University of Wasit, IRAQ

DOI:

https://doi.org/10.31185/wjps.442

Keywords:

Lateral branching 1, Tip-tip anastomose 2, effect on the Energy3

Abstract

: Mathematical modeling is one of the most important topics in teaching mathematics and converting real world problems into mathematical formulas in order to solve them. In this research we will take the behavior of lateral branching, tib-tib anostomosis with its effect on the energy of the growth of fungi. We will use the system of equations (PDEs) to solve a mathematical model and we will use mathematical techniques in order to reach the solution using non-dimensionality, stability, traveling wave, and numerical solution and use computer programs to facilitate the solution, including the Maple program, the MATLAB program, use Pdep code and the pplane7 code.

References

Edelstein L, Journal of Theoretical Biolog,The propagation of fungal colonies,(1982), p(679-701)

Ali Hussein Shuaa Al-Taie, University of Dundee, Continuum models for fungal growth, 2011.

I. Alhama,M. Cánovas,and F. Alhama, On the Nondimensionalization Process in Complex Problems: Application to Natural Convection in Anisotropic Porous Medi, 2014.

Math 3331 Differential Equations, (9.3) Phase Plane Portraits, Jiwen He, Department of Mathematics, University of Houston jiwenhe@math.uh. edu, math.uh. edu/ jiwenhe/math3331

LINEAR MODELS IN STATISTICS Second Edition, Alvin C. Rencher and G. Bruce Schaalje Department of Statistics, Brigham Young University, Provo, Utah, Printed in the United States of America, 2007.

Rami Achouri, University of Manchester Faculty of Science and Engineering School of Mathematical. Travelling wave solution(2016).

Leah Edelstein-Keshet, Mathematical Models in Biology, University of British Columbia Vancouver, British Columbia, Canada,1988.

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Published

2024-09-30

Issue

Section

Mathematics

How to Cite

Farhan, T. (2024). Mathematical Model of FWE Branching Type with Effect on Energy. Wasit Journal for Pure Sciences , 3(3), 32-41. https://doi.org/10.31185/wjps.442