Mathematical Model of HYFX Branching type

In this research, we studied a case for fungal growth when mixing four types of them, study these types consume all the energy. Mathematical models are used as partial differential equations that explain the biological phenomena of each species. It will take some time to get an approximate solutio...

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Main Authors: Zainab Hussein Khalil, Ali Shuaa
Format: Article
Language:English
Published: College of Education for Pure Sciences 2022-09-01
Series:Wasit Journal for Pure Sciences
Online Access:https://wjps.uowasit.edu.iq/index.php/wjps/article/view/27
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author Zainab Hussein Khalil
Ali Shuaa
author_facet Zainab Hussein Khalil
Ali Shuaa
author_sort Zainab Hussein Khalil
collection DOAJ
description In this research, we studied a case for fungal growth when mixing four types of them, study these types consume all the energy. Mathematical models are used as partial differential equations that explain the biological phenomena of each species. It will take some time to get an approximate solution to this system and this is a fact of fungal growth. The solution of this system depends on the numerical solution and this solution gives an approximate solution. Therefore, in this solution we need some static steps such as nondimensionlision, stablility, travlling wave solution and numerical solution. We used some codes (pplane7, Pdepe) in numerical analysis because of the difficulty in the direct mathematical solution, and therefore from all this we get a set of results and conclusions, which are direct and inverse relationships with the growth rate of fungi
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spelling doaj.art-af6e2511906d4c3eb57a3abe9d32594a2024-03-02T02:03:41ZengCollege of Education for Pure SciencesWasit Journal for Pure Sciences2790-52332790-52412022-09-011210.31185/wjps.27 Mathematical Model of HYFX Branching type Zainab Hussein Khalil0Ali ShuaaCollege of Education for Pure Sciences, Wasit University, Iraq In this research, we studied a case for fungal growth when mixing four types of them, study these types consume all the energy. Mathematical models are used as partial differential equations that explain the biological phenomena of each species. It will take some time to get an approximate solution to this system and this is a fact of fungal growth. The solution of this system depends on the numerical solution and this solution gives an approximate solution. Therefore, in this solution we need some static steps such as nondimensionlision, stablility, travlling wave solution and numerical solution. We used some codes (pplane7, Pdepe) in numerical analysis because of the difficulty in the direct mathematical solution, and therefore from all this we get a set of results and conclusions, which are direct and inverse relationships with the growth rate of fungi https://wjps.uowasit.edu.iq/index.php/wjps/article/view/27
spellingShingle Zainab Hussein Khalil
Ali Shuaa
Mathematical Model of HYFX Branching type
Wasit Journal for Pure Sciences
title Mathematical Model of HYFX Branching type
title_full Mathematical Model of HYFX Branching type
title_fullStr Mathematical Model of HYFX Branching type
title_full_unstemmed Mathematical Model of HYFX Branching type
title_short Mathematical Model of HYFX Branching type
title_sort mathematical model of hyfx branching type
url https://wjps.uowasit.edu.iq/index.php/wjps/article/view/27
work_keys_str_mv AT zainabhusseinkhalil mathematicalmodelofhyfxbranchingtype
AT alishuaa mathematicalmodelofhyfxbranchingtype