GEOMETRIC FINITENESS AND UNIQUENESS FOR KLEINIAN-GROUPS WITH CIRCLE PACKING LIMIT-SETS

被引：0

作者：

KEEN, L

MASKIT, B

SERIES, C

机构：

[1] SUNY STONY BROOK,DEPT MATH,STONY BROOK,NY 11794

[2] UNIV WARWICK,DEPT MATH,COVENTRY CV4 7AL,W MIDLANDS,ENGLAND

来源：

JOURNAL FUR DIE REINE UND ANGEWANDTE MATHEMATIK | 1993年 / 436卷

关键词：

D O I：

暂无

中图分类号：

O1 [数学];

学科分类号：

0701 ; 070101 ;

摘要：

引用

页码：209 / 219

页数：11

共 50 条

[41] WILD KNOTS IN HIGHER DIMENSIONS AS LIMIT SETS OF KLEINIAN GROUPS
Boege, Margareta
Hinojosa, Gabriela
Verjovsky, Alberto
CONFORMAL GEOMETRY AND DYNAMICS, 2009, 13 : 197 - 216
[42] The Hausdorff dimension of the limit sets of infinitely generated Kleinian groups
Matsuzaki, K
MATHEMATICAL PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, 2000, 128 : 123 - 139
[43] CONDITIONS FOR INFINITELY GENERATED KLEINIAN GROUPS WITH SMALL LIMIT SETS
Lazowski, Andrew
JOURNAL OF DYNAMICAL SYSTEMS AND GEOMETRIC THEORIES, 2013, 11 (1-2) : 87 - 97
[44] Remarks on Hausdorff dimensions for transient limit sets of Kleinian groups
Falk, K
Stratmann, BO
TOHOKU MATHEMATICAL JOURNAL, 2004, 56 (04) : 571 - 582
[45] On Limit Sets of 4-dimensional Kleinian Groups with 3 Generators
Sakugawa, Keita
TOKYO JOURNAL OF MATHEMATICS, 2010, 33 (01) : 165 - 182
[46] Boundary conformal field theories, limit sets of Kleinian groups and holography
Kholodenko, AL
JOURNAL OF GEOMETRY AND PHYSICS, 2000, 35 (2-3) : 193 - 238
[47] EXISTENCE AND UNIQUENESS OF ORBITS, HAVING AS THEIR LIMIT-SETS THE INFINITE POINTS FOR PLANAR DYNAMIC-SYSTEMS
SHAMOLIN, MV
VESTNIK MOSKOVSKOGO UNIVERSITETA SERIYA 1 MATEMATIKA MEKHANIKA, 1993, (01): : 68 - 71
[48] THE HAUSDORFF DIMENSION OF LIMIT-SETS OF FUCHSIAN-GROUPS OF THE TYPE (G-M)
FURUSAWA, H
MATHEMATICAL PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, 1985, 98 (JUL) : 147 - 154
[49] Rigidity of limit sets for nonplanar geometrically finite Kleinian groups of the second kind
Fishman, Lior
Simmons, David
Urbanski, Mariusz
GEOMETRIAE DEDICATA, 2015, 178 (01) : 95 - 101
[50] Rigidity of limit sets for nonplanar geometrically finite Kleinian groups of the second kind
Lior Fishman
David Simmons
Mariusz Urbański
Geometriae Dedicata, 2015, 178 : 95 - 101

← 1 2 3 4 5 →