SOME PROPERTIES OF q CLOSE-TO-CONVEX FUNCTIONS
Copyright policy )SOME PROPERTIES OF q CLOSE-TO-CONVEX FUNCTIONS
Quantum calculus had been used first time by M.E.H.Ismail, E.Merkes and D.Steyr in the theory of univalent functions [5]. In this present paper we examine the subclass of univalent functions which is defined by quantum calculus.
- Istanbul Kültür University Turkey
Matematik, growth theorem, Mathematical Sciences, q− close to convex function, coefficient inequality, q- close to convex function, q- convex function, $q-$convex function;$q-$close to convex function;growth theorem;distortion theorem;coefficient inequality, q− convex function, distortion theorem
Matematik, growth theorem, Mathematical Sciences, q− close to convex function, coefficient inequality, q- close to convex function, q- convex function, $q-$convex function;$q-$close to convex function;growth theorem;distortion theorem;coefficient inequality, q− convex function, distortion theorem
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