Pages that link to "Item:Q1856868"
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The following pages link to Distortion theorems for biholomorphic convex mappings in \({\mathbb C}^n\) (Q1856868):
Displaying 21 items.
- Two-point distortion bounds for biholomorphic mappings of the ball in \(\mathbb C^n\) (Q488986) (← links)
- Distortion theorems for almost convex mappings of order \(\alpha\) in several complex variables (Q503512) (← links)
- Roper-Suffridge extension operator and the lower bound for the distortion (Q703671) (← links)
- The Roper-Suffridge extension operator and classes of biholomorphic mappings (Q867801) (← links)
- A distortion theorem for biholomorphic mappings in \({\mathbb{C}}^ 2\) (Q923168) (← links)
- Distortion theorems for convex mappings on homogeneous balls (Q984696) (← links)
- Distortion theorem for biholomorphic mappings in transitive domains. II (Q1206137) (← links)
- Distortion theorem for biholomorphic mappings in transitive domains. III (Q1312915) (← links)
- Biholomorphic convex mappings of the ball in \(\mathbb{C}^ n\) (Q1318491) (← links)
- Distortion theorems for biholomorphic convex mappings on bounded convex circular domains (Q1819221) (← links)
- Distortion theorem for biholomorphic mappings in transitive domains. IV (Q1893424) (← links)
- Growth and distortion results for a class of biholomorphic mapping and extremal problem with parametric representation in \(\mathbb{C}^n\) (Q2007938) (← links)
- Distortion theorem for biholomorphic mappings in transitive domains. I (Q2277611) (← links)
- Bi-Sobolev mappings and \(K_{p}\)-distortions in the plane (Q2408634) (← links)
- On two conjectures for convex biholomorphic mappings in \(\mathbb C ^n\) (Q2565890) (← links)
- ON THE INVARIANCE OF A UNIFORM H-CONVEXITY BY A BIHOLOMORPHIC MAPPING (Q3333328) (← links)
- ON BIHOLOMORPHIC AND PROPER HOLOMORPHIC MAPPINGS IN Cn (Q4305235) (← links)
- (Q4308045) (← links)
- (Q4558071) (← links)
- The Roper-Suffridge extension operator and its applications to convex mappings in ${\mathbb {C}}^{2}$ (Q4586328) (← links)
- (Q4659282) (← links)