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A Survey on the (Hyper-) Derivatives in Complex, Quaternionic and Clifford Analysis

机译:复杂,四元和Clifford分析中(超)导数的综述

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摘要

The complex derivative serves as one of the definitions for holomorphic functions but also as an important characteristic of the latter having algebraic, topologic and analytic aspects. The goal of the paper is to explain that in the framework of quaternionic and Clifford analyses there exists the hyperderivative of a hyperholomorphic function which extends to the corresponding situations a series of fundamental properties of its complex antecedent.
机译:复数导数用作全纯函数的定义之一,但也是后者具有代数,拓扑和分析方面的重要特征。本文的目的是解释在四元和Clifford分析的框架中,存在超全纯函数的超导数,该超导函数将其复杂的前项的一系列基本特性扩展到相应的情况。

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