> In this note, we study a type of nonlinear Riemann‐Liouville fractional '/> On Riemann‐Liouville fractional <fi xmlns='http://www.wiley.com/namespaces/wiley'>q</fi>q –difference equations and their application to retarded logistic type model
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On Riemann‐Liouville fractional qq –difference equations and their application to retarded logistic type model

机译:在riemann-liouville fractional q q -differs公式及其在延迟物流型模型的应用程序

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> In this note, we study a type of nonlinear Riemann‐Liouville fractional q –difference equations. By using the Krasnoselskii fixed‐point theorem, we investigate the existence of solutions of the addressed equation. Prior to the main results and unlike previous theorems, we provide the variation of parameters formula in case the solution starts at some a 0, which belongs to the quantum time scale T q where the solution is only defined. The case when the solution starts at a =0 is also considered. To apply our result, we provide an existence theorem for the Riemann‐Liouville fractional q –logistic type model.
机译: >在本说明中,我们研究了一种非线性RIEMANN-LIOUVILLE分数 Q -differs方程。通过使用Krasnoselskii定理定理,我们调查了所寻址方程的解决方案。在主要结果之前,与以前的定理不同,我们提供参数公式的变化,以便解决方案在某些 a & 0,属于量子时间尺度 t < / mat:mi> q 解决方案仅定义。还考虑了解决方案在 a = 0开始时的情况。要应用我们的结果,我们为riemann-liouville分数 q -logistic型模型提供了存在的定理。

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