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- W3031429815 abstract "Abstract Let f be analytic in {mathbb{D}}={z:|zmathrm{|hspace{0.17em}lt hspace{0.17em}1}} with f(z)=z+{sum }_{nmathrm{=2}}^{infty }{a}_{n}{z}^{n} , and for α ≥ 0 and 0 < λ ≤ 1, let { {mathcal B} }_{1}(alpha ,lambda ) denote the subclass of Bazilevič functions satisfying left|f^{prime} (z){left(frac{z}{f(z)}right)}^{1-alpha }-1right|lt lambda for 0 < λ ≤ 1. We give sharp bounds for various coefficient problems when fin { {mathcal B} }_{1}(alpha ,lambda ) , thus extending recent work in the case λ = 1." @default.
- W3031429815 created "2020-06-05" @default.
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- W3031429815 date "2020-05-07" @default.
- W3031429815 modified "2023-10-16" @default.
- W3031429815 title "Coefficient inequalities for a subclass of Bazilevič functions" @default.
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- W3031429815 doi "https://doi.org/10.1515/dema-2020-0040" @default.
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