Pages that link to "Item:Q4431495"

The following pages link to THE GROWTH THEOREM FOR $k$ -FOLD SYMMETRIC CONVEX MAPPINGS (Q4431495):

Displaying 17 items.

• Sharp distortion theorems for a subclass of biholomorphic mappings which have a parametric representation in several complex variables (Q325293) (← links)
• The sharp estimates of all homogeneous expansions for a class of quasi-convex mappings on the unit polydisk in \(\mathbb C^{n}\) (Q545405) (← links)
• On the precise growth, covering, and distortion theorems for normalized biholomorphic mappings (Q596734) (← links)
• Quasi-convex mappings of order \(\alpha\) on the unit polydisk in \(\mathbb{C}^n\) (Q613536) (← links)
• Growth and distortion theorems on subclasses of quasi-convex mappings in several complex variables (Q644533) (← links)
• The sharp estimates of homogeneous expansions for the generalized class of close-to-quasi-convex mappings (Q764922) (← links)
• Growth theorems and coefficient bounds for univalent holomorphic mappings which have parametric representation (Q820019) (← links)
• Sharp growth theorems and coefficient bounds for starlike mappings in several complex variables (Q943066) (← links)
• The growth theorem for quasi-convex mappings in Hilbert spaces (Q1856767) (← links)
• On the refined esitmates of all homogeneous expansions for a subclass of biholomorphic starlike mappings in several complex variables (Q2062911) (← links)
• Growth theorems for a subclass of strongly spirallike functions (Q2336581) (← links)
• A proof of a weak version of the Bieberbach conjecture in several complex variables (Q2629798) (← links)
• Sharp distortion theorems for a subclass of quasi-convex mappings in several complex variables (Q2801973) (← links)
• Symmetries of Planar Growth Functions. II (Q4277283) (← links)
• The sharp estimates of main coefficients for starlike mappings in ℂⁿ (Q5161630) (← links)
• (Q6200166) (← links)
• Some results of quasi-convex mappings which have a \(\Phi\)-parametric representation in higher dimensions (Q6545474) (← links)