Abstract
By making use of an integral operator due to Noor, a new subclass of analytic functions, denoted by k–$\mathscr{UCV}_n$ (n $\in$ N0 := {0,1,2,...};0 ≤ k < ∞); is introduced. For this class the Fekete-Szego problem is completely settled. The results obtained here also give the Fekete-Szego inequalities for the classes of k-uniformly convex functions and k-parabolic starlike functions.
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