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Extremal Solutions by Monotone Iterative Technique for Hybrid Fractional Differential Equations

机译:分数阶微分方程单调迭代的极值解。

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This paper highlights the mathematical model of biological experiments, that have an effect on our lives. We suggest a mathematical model involving fractional differential operator, kind of hybrid iterative fractional differential equations. Our technique is based on monotonous iterative in the nonlinear analysis. The monotonous sequences described extremal solutions converging for hybrid monotonous fractional iterative differential equations. We apply the monotonous iterative method under appropriate conditions to prove the existence of extreme solutions. The tool relies on the Dhage fixed point Theorem. This theorem is required in biological studies in which increasing or decreasing know freshly split bacterial and could control.
机译:本文重点介绍了对我们的生活有影响的生物学实验的数学模型。我们建议一个涉及分数阶微分算子的数学模型,这是一种混合迭代分数阶微分方程。我们的技术基于非线性分析中的单调迭代。单调序列描述了混合单调分数阶迭代微分方程收敛的极值解。我们在适当的条件下应用单调迭代法来证明极限解的存在。该工具依赖于Dhage不动点定理。该定理在生物学研究中是必需的,在生物学研究中,增加或减少的知识是新鲜分裂的细菌并可以控制。

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