first
prev
toc
Download Citation
Recommend
Mark
Alert
Link
Print
In
galit de Borel-Carathodory et lemme de schwarz pour les multifonctions analytiques
Author:
Yin Chen ab
| Affiliations: | a Department of Mathematical Sciences, Lakehead University, Thunder Bay, Onatrio, P7B 5E1 Canada |
| b Communicated by R.P.Gilbert, |
DOI:
10.1080/02781070412331273225
Publication Frequency:
12 issues per year
Published in:
Complex Variables and Elliptic Equations,
Volume
49,
Issue
10
August
2004
, pages 747
- 757
Complex Variables and Elliptic Equations,
Volume
49,
Issue
10
August
2004
, pages 747
- 757
Subjects:
Analysis - Mathematics;
Complex Variables;
Computational Numerical Analysis;
Functional Analysis;
Mathematical Analysis;
Theory of Numbers;
Number of References: 8
Formats available:
HTML
(English)
:
PDF
(English)
Previously published as:
Complex Variables, Theory and Application: An International Journal
(0278-1077,
1563-5066)
until 2006
Article Requests:
Order Reprints
:
Request Permissions
-
Single Article Purchase:
US$37.00
-
buy now
-
Sign In
- Online Sample
add to cart 
[ show other buying options ]
View Article:
View Article (PDF)
View Article (HTML)
Abstract
Dans cet article, nous donnons une variante de l'in
 galit de Borel-Carathodory pour les multifonctions analytiques,  l'aide de laquelle nous donnons une dmonstration lmentaire et simple pour une ingalit obtenue par Ransford. Nous tablissons ensuite un lemme de Schwarz pour les multifonctions analytiques et quelques ingalits relies.
|
|
Keywords:
multifonction analytique;
lemme de Schwarz;
ingalit de Borel-Carathodory;
fonction sousharmonique;
nombre de Lelong;
1991 Mathematics Subject Classifications: 46B70;
47A10
|
| view references (8) |
|
Bookmark with:
|
CiteULike
Del.icio.us
BibSonomy
Connotea
More bookmarks
