Univalent Functions in H ⋅ _ H (D)
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Publication:3810063
DOI10.2307/2000888zbMath0661.30017OpenAlexW2029644543MaRDI QIDQ3810063
Zayid Abdulhadi, Daoud Bshouty
Publication date: 1988
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2307/2000888
Related Items (30)
Geometric properties of log-polyharmonic mappings ⋮ Some properties of \(k\)-fold symmetric univalent log-harmonic mappings ⋮ On the convex-exponent product of logharmonic mappings ⋮ Some properties of univalent log-harmonic mappings ⋮ Bounded log-harmonic functions with positive real part ⋮ Notes on the starlike log-harmonic mappings of order alpha ⋮ Unnamed Item ⋮ Univalent logharmonic mappings in the plane ⋮ On the pre-Schwarzian norm of certain logharmonic mappings ⋮ Landau's theorem for functions with logharmonic Laplacian ⋮ Minimal surfaces whose Gauss map covers periodically the pointed upper half-sphere exactly once ⋮ Stable geometrical properties of logharmonic mappings ⋮ Hyperbolically bi-Lipschitz continuity for \(1/|w|^2\)-harmonic quasiconformal mappings ⋮ On Some Properties of Log-Harmonic Functions Product ⋮ On the univalence of the log-biharmonic mappings. ⋮ Integral means and arclength inequalities for typically real logharmonic mappings ⋮ On geometrical properties of starlike logharmonic mappings ⋮ Harmonicity of the inverse of a harmonic diffeomorphism ⋮ Univalent Logharmonic Ring Mappings ⋮ Canonical point mappings in ⋮ Integral means and arc length of starlike log-harmonic mappings ⋮ Non-stretch mappings for a sharp estimate of the Beurling-Ahlfors operator ⋮ A certain class of starlike log-harmonic mappings ⋮ The generalized Janowski starlike and close-to-starlike log-harmonic mappings ⋮ Logharmonic mappings on linearly connected domains ⋮ Integral transforms for logharmonic mappings ⋮ Unnamed Item ⋮ On the univalence of functions with logharmonic Laplacian ⋮ Pre-Schwarzian and Schwarzian derivatives of logharmonic mappings ⋮ On the Bohr's inequality for stable mappings
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