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Numerical solution of time-fractional three-species food chain model arising in the realm of mathematical ecology

机译:数学生态学境界出现时间分数三种食物链模型的数值解

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T''his research paper implements the fractional homotopy analysis transform technique to compute the approximate analytical solution of the nonlinear three-species food chain model with time-fractional derivatives.The offered technique is a fantastic blend of homotopy analysis method(HAM)and Laplace transform(LT)operator and has been used fruitfully in the numerical computation of various fractional differential equations(FDEs).This paper involves the fractional derivatives of Caputo style.The numerical solutions of this selected fractional-order food chain model are evaluated by making use of the associated initial conditions.It is revealed by the adopting procedure that the more desirable estimation of the solution can be easily acquired through the calculation of some number of iteration terms only-a fact which authenticates the easiness and soundness of the suggested hybrid scherne.The variations of fractional order of time derivative on the solutions for different specific cases have been depicted through graphical presentations.The outcomes demonstrated through the graphs expound that the adopted scheme is very fantastic and accurate.
机译:T'''''''''''''''''''''MATIMEAR三种食物链模型与时间分数衍生物计算近似分析方法。提供的技术是同型分析方法(火腿)和拉普拉斯的奇妙混合转换(LT)操作员,并在各种分数微分方程(FDE)的数值计算中效果效果。本文涉及Caputo风格的分数衍生物。通过使用来评估该分数阶食品链模型的数值解在相关的初始条件中。通过采用过程揭示了通过计算一些迭代术语来容易地获得解决方案的更理想的估计 - 仅对建议的混合斯卡内尔的容易性和健全性进行识别的事实来容易地获取解决方案。不同特定情况下解决方案衍生物的分数阶数的变化H. Ave通过图形演示描绘了。通过图表证明的结果阐述了采用的方案非常奇妙和准确。

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