On the complexity of three-dimensional cusped hyperbolic manifolds

被引：0
|
作者：
A. Yu. Vesnin
V. V. Tarkaev
E. A. Fominykh
机构：
[1] Russian Academy of Sciences,Sobolev Institute of Mathematics, Siberian Branch
[2] Omsk State Technical University,Institute of Mathematics and Mechanics, Ural Branch
[3] Chelyabinsk State University,undefined
[4] Russian Academy of Sciences,undefined
来源：
Doklady Mathematics | 2014年 / 89卷
关键词：
DOKLADY Mathematic; Hyperbolic Manifold; Infinite Family; Cyclic Covering; Geodesic Boundary;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
引用
收藏
页码：267 / 270
页数：3
相关论文
共 50 条
  • [1] On the complexity of three-dimensional cusped hyperbolic manifolds
    Vesnin, A. Yu.
    Tarkaev, V. V.
    Fominykh, E. A.
    DOKLADY MATHEMATICS, 2014, 89 (03) : 267 - 270
  • [2] On complexity of three-dimensional hyperbolic manifolds with geodesic boundary
    A. Yu. Vesnin
    E. A. Fominykh
    Siberian Mathematical Journal, 2012, 53 : 625 - 634
  • [3] On complexity of three-dimensional hyperbolic manifolds with geodesic boundary
    Vesnin, A. Yu.
    Fominykh, E. A.
    SIBERIAN MATHEMATICAL JOURNAL, 2012, 53 (04) : 625 - 634
  • [4] Three-dimensional hyperbolic manifolds with cusps of complexity 10 having maximal volume
    Vesnin, A. Yu.
    Tarkaev, V. V.
    Fominykh, E. A.
    TRUDY INSTITUTA MATEMATIKI I MEKHANIKI URO RAN, 2014, 20 (02): : 74 - 87
  • [5] MINIMUM VOLUME CUSPED HYPERBOLIC THREE-MANIFOLDS
    Gabai, David
    Meyerhoff, Robert
    Milley, Peter
    JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY, 2009, 22 (04) : 1157 - 1215
  • [6] Volumes of cusped hyperbolic manifolds
    Kellerhals, R
    TOPOLOGY, 1998, 37 (04) : 719 - 734
  • [7] Lower bounds on the complexity of three-dimensional manifolds
    Matveev, SV
    Pervova, EL
    DOKLADY MATHEMATICS, 2001, 63 (03) : 314 - 315
  • [8] Commensurators of Cusped Hyperbolic Manifolds
    Goodman, Oliver
    Heard, Damian
    Hodgson, Craig
    EXPERIMENTAL MATHEMATICS, 2008, 17 (03) : 283 - 306
  • [9] Lower bonds on the complexity of three-dimensional manifolds
    2001, National Academy of Sciences (378)
  • [10] Closed minimal surfaces in cusped hyperbolic three-manifolds
    Zheng Huang
    Biao Wang
    Geometriae Dedicata, 2017, 189 : 17 - 37
12345