共生
消光(光学矿物学)
平衡点
人口
分叉
理论(学习稳定性)
生态学
生物
物理
计算机科学
人口学
古生物学
量子力学
非线性系统
机器学习
社会学
细菌
微分方程
出处
期刊:Al-Nahrain journal of science
[Al-Nahrain Journal of Science]
日期:2022-03-01
卷期号:25 (1): 45-50
被引量:8
标识
DOI:10.22401/anjs.25.1.08
摘要
This paper suggests and analyses a model consisting of two commensal populations with Michaelis-Menten type of harvesting for the first population. The first harvested commensal species draws strength from the second hosted species. The overall dynamics are provided to achieve the coexistence, stability and persistence of the equilibrium points for the proposed system. The local bifurcation near the positive equilibrium point is attained. Moreover, numerical simulation using MATLAB is investigated to the impact of the commensalism interaction on the behavior of the planned model. The analysis shows that the role of commensalismpr events the first population from extinction, which could be helpful for the survival of both species.
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