A Schwarz lemma for correspondences and applications.

Kaushal Verma

Publicacions Matemàtiques (2003)

  • Volume: 47, Issue: 2, page 373-387
  • ISSN: 0214-1493

Abstract

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A version of the Schwarz lemma for correspondences is studied. Two applications are obtained namely, the 'non-increasing' property of the Kobayashi metric under correspondences and a weak version of the Wong-Rosay theorem for convex, finite type domains admitting a 'non-compact' family of proper correspondences.

How to cite

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Verma, Kaushal. "A Schwarz lemma for correspondences and applications.." Publicacions Matemàtiques 47.2 (2003): 373-387. <http://eudml.org/doc/41476>.

@article{Verma2003,
abstract = {A version of the Schwarz lemma for correspondences is studied. Two applications are obtained namely, the 'non-increasing' property of the Kobayashi metric under correspondences and a weak version of the Wong-Rosay theorem for convex, finite type domains admitting a 'non-compact' family of proper correspondences.},
author = {Verma, Kaushal},
journal = {Publicacions Matemàtiques},
keywords = {Funciones de varias variables complejas; Geometría analítica; Correspondencia; Variedades complejas; correspondences; normal families; Kobayashi metric},
language = {eng},
number = {2},
pages = {373-387},
title = {A Schwarz lemma for correspondences and applications.},
url = {http://eudml.org/doc/41476},
volume = {47},
year = {2003},
}

TY - JOUR
AU - Verma, Kaushal
TI - A Schwarz lemma for correspondences and applications.
JO - Publicacions Matemàtiques
PY - 2003
VL - 47
IS - 2
SP - 373
EP - 387
AB - A version of the Schwarz lemma for correspondences is studied. Two applications are obtained namely, the 'non-increasing' property of the Kobayashi metric under correspondences and a weak version of the Wong-Rosay theorem for convex, finite type domains admitting a 'non-compact' family of proper correspondences.
LA - eng
KW - Funciones de varias variables complejas; Geometría analítica; Correspondencia; Variedades complejas; correspondences; normal families; Kobayashi metric
UR - http://eudml.org/doc/41476
ER -

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