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- W2317084310 abstract "Let Pϕ(n,b,λ) denote the class of normalized univalent functions f(z)=z+a2z 2 + ..., which are defined in the unit disk Δ and satisfying 1+((λD n+2 f(z)+(1 − λ)D n+1 f(z))/(λ D n+1 f(z)+(1 − λ)D n f(z)) −1)/b ≺ ϕ(z) ,w here ϕ(z) is the function with positive real part, D n f denotes the s˘˘ agean operator, n 0, 0 λ 1, b ∈ C. In this paper, for the class Pϕ(n,b,λ) ,t he Fekete-Szeg¨ o inequalities are completely solved. A more general class K (β,n,λ,g(z)) related Pϕ(n,b,λ) is also considered with same subject, which extends the earlier corresponding results for the class of strongly close-to-convex functions of order β ." @default.
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- W2317084310 date "2014-01-01" @default.
- W2317084310 modified "2023-09-23" @default.
- W2317084310 title "Fekete-Szegö inequality for generalized subclasses of univalent functions" @default.
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- W2317084310 doi "https://doi.org/10.7153/jmi-08-47" @default.
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