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AbstractLet A be the class of analytic functions in the unit disk D with the normalization f(0)=f′(0)−1=0. Denote by N the class of functions f∈A which satisfy the condition |−z3(zf(z))‴+f′(z)(zf(z))2−1|≤1,z∈D. We show that functions in N are univalent in D but not necessarily starlike. Also, we present the characterization formula, necessary and sufficient coefficient conditions for functions to be in the class N.
Analytic Hadamard convolution, Applied Mathematics, Univalent and starlike functions, Coefficient inequality, Analytic, Hadamard convolution
Analytic Hadamard convolution, Applied Mathematics, Univalent and starlike functions, Coefficient inequality, Analytic, Hadamard convolution
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