
"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."
binomial series, Special classes of univalent and multivalent functions of one complex variable (starlike, convex, bounded rotation, etc.), linear differential operator, fuzzy best dominant, fuzzy differential subordination, convolution
binomial series, Special classes of univalent and multivalent functions of one complex variable (starlike, convex, bounded rotation, etc.), linear differential operator, fuzzy best dominant, fuzzy differential subordination, convolution
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