Pages that link to "Item:Q1990780"
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The following pages link to On harmonic \({\nu}\)-Bloch and \({\nu}\)-Bloch-type mappings (Q1990780):
Displaying 22 items.
- New inequalities for the coefficients of unimodular bounded functions (Q777319) (← links)
- On pluriharmonic \(\nu\)-Bloch-type mappings and hyperbolic-harmonic mappings (Q780002) (← links)
- Bohr-type inequalities for harmonic mappings with a multiple zero at the origin (Q2023334) (← links)
- Generalized Cesáro operator on BMOA space (Q2026955) (← links)
- Improved Bohr's inequality for shifted disks (Q2034857) (← links)
- On the Bohr's inequality for stable mappings (Q2105286) (← links)
- The Bohr inequality for certain harmonic mappings (Q2139063) (← links)
- Extreme points and support points of harmonic \(\alpha\)-Bloch mappings (Q2204750) (← links)
- Refined Bohr-type inequalities with area measure for bounded analytic functions (Q2204965) (← links)
- Bohr inequalities in some classes of analytic functions (Q2226888) (← links)
- Bohr radius for subordination and \(K\)-quasiconformal harmonic mappings (Q2272618) (← links)
- Bohr phenomenon for locally univalent functions and logarithmic power series (Q2297705) (← links)
- Harmonic pre-Schwarzian and its applications (Q2414447) (← links)
- Lipschitz property of harmonic mappings with respect to pseudo-hyperbolic metric (Q2678411) (← links)
- Boundedness of \(\mathcal{C}^{b,c}\) operators on Bloch spaces (Q5057373) (← links)
- Bohr’s Inequality for Harmonic Mappings and Beyond (Q5114876) (← links)
- The Bohr-type operator on analytic functions and sections (Q5880489) (← links)
- Bohr's inequality for holomorphic and pluriharmonic mappings with values in complex Hilbert spaces (Q6047237) (← links)
- Improved Bohr inequality for harmonic mappings (Q6047482) (← links)
- Certain multiplier results on \(B^p\) spaces (Q6112999) (← links)
- Generalization of Bohr-type inequality in analytic functions (Q6665929) (← links)
- Landau's theorem for harmonic Bloch functions on simply connected domains (Q6667610) (← links)