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Response to 'Comments on the concept of existence of solution for impulsive fractional differential equations [Commun Nonlinear Sci Numer Simul 2014;19:401-3.]'

机译:对“关于脉冲分数阶微分方程解的存在性概念的评论[公共非线性科学学报,2014; 19:401-3。]”的回应

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摘要

This paper is a response to "Comments on the concept of existence of solution for impulsive fractional differential equations" by Wang et al. (2014) [1]. Recently, Wang et al. (2014) [1] made some comments on our paper (Feckan et al., 2012) [2] and claimed that "The objective of this note to indicate the mistake in these counterexamples and show the plausibility of the previous results". To achieve their aim, they used classical Caputo fractional derivative and changed it in each subintervals by keeping the impulses which start the lower bounded from different impulsive points. However, we (Feckan et al., 2012) [2] mean a different one, generalized Caputo derivative, by keeping in each impulses which start the lower bounded from zero. In support of our view-points, we present some scripts to address and discuss the comments.
机译:本文是对Wang等人的“关于脉冲分数阶微分方程解的存在性概念的评论”的回应。 (2014)[1]。最近,Wang等。 (2014)[1]在我们的论文中发表了一些评论(Feckan等,2012)[2],并声称“本文的目的是指出这些反例中的错误,并表明先前结果的合理性”。为了达到他们的目的,他们使用经典的Caputo分数导数,并通过保持从不同脉冲点开始下界的脉冲,在每个子区间中对其进行更改。但是,我们(Feckan等人,2012)[2]通过保留每个从零开始的下限脉冲,来表示不同的,广义的Caputo导数。为了支持我们的观点,我们提供了一些脚本来解决和讨论评论。

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