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On the coefficient multipliers theorem of Hardy and Littlewood give explicit estimates for sums Σ|a n(f)λn|s in the mixed norm space H(1, s, β). In this way we obtain
The conformal radius as a function and its gradient image of known theorems that are concerned with the geometry of the surface SΩ = {(w,h) | w ∈ Ω, h = R(w, Ω
On the coefficient multipliers theorem of Hardy and Littlewood give explicit estimates for sums Σ|a n(f)λn|s in the mixed norm space H(1, s, β). In this way we obtain
On the sum of squares of the coefficients of Bloch functions© 2019, Springer-Verlag GmbH Austria, part of Springer Nature. In this article several types
The conformal radius as a function and its gradient image of known theorems that are concerned with the geometry of the surface SΩ = {(w,h) | w ∈ Ω, h = R(w, Ω
On the coefficients of concave univalent functions and a3 for these classes of functions. © 2004 WILEY-VCH Verlag GmbH & Co. KGaA, Weinheim.
Asymptotically sharp bounds in the Hardy-Littlewood inequalities on mean values of analytic functionsLet f be analytic in the unit disc, and let it belong to the Hardy space H p, equipped
On the coefficients of concave univalent functions and a3 for these classes of functions. © 2004 WILEY-VCH Verlag GmbH & Co. KGaA, Weinheim.
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