FEKETE-SZEGO TYPE INEQUALITIES FOR CLASSES OF ANALYTIC FUNCTIONS DEFINED BY USING THE MODIFIED DZIOK-SRIVASTAVA AND THE OWA-SRIVASTAVA FRACTIONAL CALCULUS OPERATORS

JOURNAL OF MATHEMATICAL INEQUALITIES(2022)

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Abstract
By making use of the operator K-lambda 1,lambda 2(m,r,s) f (z) which was previously defined as a generalization of Dziok-Srivastava operator [19, 17], the new class S*(phi, m, r, s, lambda(1), lambda(2)) was introduced and sharp upper bounds of vertical bar a(3) - mu a(2)(2)| for the functions belonging to it were determined. Furthermore, Fekete-Szego inequalities for certain classes of functions defined through fractional derivatives were also solved out in the sight of Owa-Srivastava fractional calculus operators.
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Key words
Hypergeometric function, Dziok-Srivastava operator, Owa-Srivastava fractional calculus operators, Fekete-Szego inequality, Hadamard product, subordination, fractional derivatives, Pochhammer symbol, Gamma function
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