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                                       Details for article 152 of 269 found articles
 
 
  On asymptotically conformal extension of univalent functions
 
 
Title: On asymptotically conformal extension of univalent functions
Author: Becker, J.
Appeared in: Complex variables and elliptic equations
Paging: Volume 9 (1987) nr. 1 pages 109-120
Year: 1987-10
Contents: Let ƒ be a univalent function in the unit disk D with a quasiconformal extension such that the complex dilatation tends to zero near the unit circle We compare the complex dilatation with a related quantity describing the asymptotical conformality of the boundary curve [image omitted]  and also with two quantities containing the logarithmic derivative ƒ”/ƒ' and the Schwarzian derivative of ƒ respectively We give equivalent conditions for the rate of convergence of these quantities and obtain sharp conditions for smoothness and rectifiability of [image omitted]  respectively.
Publisher: Taylor & Francis
Source file: Elektronische Wetenschappelijke Tijdschriften
 
 

                             Details for article 152 of 269 found articles
 
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