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- W2207543986 abstract "analytic and univalent in D = {z : |z| 0 (z ∈ D) is necessary and sufficient for convexity of f in D. A function f is said to be close-to-convex in D [1, p. 64] if there exists a function Φ convex in D such that Re{f ′(z)/Φ′(z)} > 0 (z ∈ D). Every function close-to-convex in D is univalent in D [1, p. 64] and f1 = 0. A function f close-to-convex in D has the characteristic property that the complement G of f(D) can be filled with rays L which go from ∂f(D) and lie in G [1, p. 71]. Since f1 = 0, it follows that the function (1) is" @default.
- W2207543986 created "2016-06-24" @default.
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- W2207543986 date "2013-04-09" @default.
- W2207543986 modified "2023-09-24" @default.
- W2207543986 title "On entire solutions with a two-member recurrent formula for Taylor’s coefficientsof linear differential equations" @default.
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