论文标题

关于Banach空间中的构成衍生物

About Conformable Derivatives in Banach Spaces

论文作者

Kiskinov, Hristo, Petkova, Milena, Zahariev, Andrey, Veselinova, Magdalena

论文摘要

在本文中,我们讨论了任意Banach空间中的符合衍生物行为,并清除了不同顺序的两个符合衍生物之间的联系。结果,我们获得一个重要的结果,即抽象函数在且仅当它在同一点具有一阶导数时,在某个点(与符合符合衍生物的下部端子不一致)具有符合符合的衍生物。

In the paper we discuss conformable derivative behavior in arbitrary Banach spaces and clear the connection between two conformable derivatives of different order. As a consequence we obtain the important result that an abstract function has a conformable derivative at a point (which does not coincide with the lower terminal of the conformable derivative) if and only if it has a first order derivative at the same point.

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