Application of the hypercomplex fractional integro-differential operators to the fractional Stokes equation

机译：超快递分数积分差分运算符在分数斯托克斯方程中的应用

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We present a generalization of several results of the classical continuous Clifford function theory to the context of fractional Clifford analysis. The aim of this paper is to show how the fractional integro-differential hypercomplex operator calculus can be applied to a concrete fractional Stokes problem in arbitrary dimensions which has been attracting recent interest (cf. [1, 6]).

机译：我们向分数克利福德分析的背景呈现了经典连续克利福德函数理论的几个结果的概括。本文的目的是展示分数积分差分超细复用算子微积分如何应用于任意尺寸的混凝土分数斯托克斯问题，这一直是吸引最近的兴趣（CF. [1,6]）。

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《International Conference of Numerical Analysis and Applied Mathematics》|2019年|various paging|共4页
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M. Ferreira; R. S. Krausshar; M. M. Rodrigues; N. Vieira;
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中图分类计量学;
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Application of the hypercomplex fractional integro-differential operators to the fractional Stokes equation

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