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Discussion on Proportional Harvesting Model in Fuzzy Environment: Fuzzy Differential Equation Approach

机译:模糊环境中比例收获模型的探讨:模糊微分方程方法

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AbstractHaving much attention in the past few years, uncertainty (fuzzy, interval etc.,) play important role in mathematical biology. In this paper we study a proportional harvesting model in fuzzy environment. The model is considered in three different way: initial population density as a fuzzy number, intrinsic growth rate and proportional harvesting are fuzzy number and initial population density, intrinsic growth rate, proportional harvesting are fuzzy number. The solution procedure is done by the concept of fuzzy differential equation. This paper explores the stability analysis of a bio mathematical model in fuzzy environment. We have discussed about equilibrium points and their feasibility. The necessary numerical result is done and discuss briefly.
机译:<标题>抽象 ara id =“par1”>在过去几年中具有很多关注,不确定性(模糊,间隔等,)在数学生物学中发挥着重要作用。 在本文中,我们研究了模糊环境中的比例收获模型。 该模型以三种不同的方式考虑:初始群体密度作为模糊数,内在生长速率和比例收获是模糊数和初始群体密度,内在的生长速率,比例收获是模糊数。 解决方案程序是通过模糊微分方程的概念来完成的。 本文探讨了模糊环境中生物数学模型的稳定性分析。 我们已经讨论了均衡点及其可行性。 必要的数值结果完成并简要讨论。

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