与卷积相关的模糊微分从属关系

S. El-Deeb, Alina Alb-Lupas
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引用次数: 0

摘要

“本文的目的是得到与线性算子$$\mathcal{D}_{n,\delta ,g}^{m}f(z) =z+\sum\limits_{j=2}^{\infty }\left[ 1+\left( j-1\right) c^{n}(\delta )\right] ^{m}a_{j}b_{j}z^{j}.$$相关的几个模糊微分隶属。利用算子$\mathcal{D}_{n,\delta ,g}^{m},$,我们还引入了一类$\mathcal{H}_{n,m,\delta }^{F}\left( \eta ,g\right) $的一元解析函数,并给出了该类函数的一些性质。”
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Fuzzy differential subordinations connected with convolution
"The object of the present paper is to obtain several fuzzy differential subordinations associated with Linear operator $$\mathcal{D}_{n,\delta ,g}^{m}f(z) =z+\sum\limits_{j=2}^{\infty }\left[ 1+\left( j-1\right) c^{n}(\delta )\right] ^{m}a_{j}b_{j}z^{j}.$$ Using the operator $\mathcal{D}_{n,\delta ,g}^{m},$ we also introduce a class $\mathcal{H}_{n,m,\delta }^{F}\left( \eta ,g\right) $ of univalent analytic functions for which we give some properties."
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