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Chapter 7 Sufficient conditions for univalence and quasiconformal extendibility of analytic functionsChapter 7 Sufficient conditions for univalence and quasiconformal extendibility of analytic

Second Hankel Determinant for Bi-univalent Functions Associated with q-differential Operator by H2(2) for the class S q ( ) of bi-univalent functions using q-differential operator

Sharp estimates for integral means for three classes of domainsanalytic univalent function

Univalent Differentials of Integer Order on Variable Torus. An analog of Appell’s expansion formula for univalent functions on a variable torus is obtained. All basic

Uniqueness of the Critical Point of the Conformal Radius: “Method of Déjà vu” of the conformal radius (hyperbolic derivative) to be unique where the mapping function is holomorphic and locally

Rotations of convex harmonic univalent mappings)such that the function h+e iθ g is convex in D. In this article, we first disprove a more flexible conjecture: “Let f

Sharp estimates for integral means for three classes of domainsanalytic univalent function

Estimates for integral means of hyperbolically convex functions functions in the disk behave like O(log-2(n)/n) as n → ∞ assuming that the image of the unit disk under

Chapter 7 Sufficient conditions for univalence and quasiconformal extendibility of analytic functionsChapter 7 Sufficient conditions for univalence and quasiconformal extendibility of analytic

On a problem of Polya and Szegö in the plane, where the Riemann mapping function f satisfies the well-known Nehari univalence criterion. Our

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