Pages that link to "Item:Q2302192"

The following pages link to Bohr radius for classes of analytic functions (Q2302192):

Displaying 22 items.

• Bohr's phenomenon for analytic functions into the exterior of a compact convex body (Q531857) (← links)
• Bohr radii of vector valued holomorphic functions (Q715220) (← links)
• Some remarks on Bohr radius for power series (Q1397560) (← links)
• Bohr inequality for odd analytic functions (Q1689817) (← links)
• The Bohr radius for an elliptic condenser (Q1928388) (← links)
• The Bohr operator on analytic functions and sections (Q1997230) (← links)
• Sharp Bohr radius constants for certain analytic functions (Q2021623) (← links)
• The Bohr inequality for certain harmonic mappings (Q2139063) (← links)
• Bohr-type inequalities for bounded analytic functions of Schwarz functions (Q2142932) (← links)
• Bohr-Rogosinski phenomenon for \(\mathcal{S}^*(\psi)\) and \(\mathcal{C}(\psi)\) (Q2149911) (← links)
• Bohr phenomenon for certain close-to-convex analytic functions (Q2169301) (← links)
• Bohr radius for certain classes of starlike and convex univalent functions (Q2208281) (← links)
• Bohr phenomenon for certain subclasses of harmonic mappings (Q2242559) (← links)
• Bohr phenomenon for analytic functions subordinate to starlike or convex functions (Q2660477) (← links)
• Two generalizations of Bohr radius (Q2681415) (← links)
• Asymptotic Bohr radius for the polynomials in one complex variable (Q2827659) (← links)
• Bohr radius for certain classes of analytic functions (Q4627861) (← links)
• The Bohr phenomenon for analytic functions on shifted disks (Q5016777) (← links)
• Bohr-Rogosinski-type inequalities for certain classes of functions: analytic, univalent, and convex (Q6133310) (← links)
• Bohr radius for pluriharmonic mappings in separable complex Hilbert spaces (Q6146663) (← links)
• Improved Bohr inequalities for certain classes of harmonic mappings (Q6614571) (← links)
• Bohr phenomena for holomorphic mappings with values in several complex variables (Q6616860) (← links)