Please wait a minute...
Frontiers of Mathematics in China

ISSN 1673-3452

ISSN 1673-3576(Online)

CN 11-5739/O1

邮发代号 80-964

2019 Impact Factor: 1.03

Frontiers of Mathematics in China - Selected Publications from Chinese Universities  2008, Vol. 3 Issue (2): 253-258   https://doi.org/10.1007/s11464-008-0016-y
  本期目录
The second closed geodesic on a complex projective plane
The second closed geodesic on a complex projective plane
RADEMACHER Hans-Bert
Mathematisches Institut, Universitat Leipzig;
 全文: PDF(102 KB)   HTML
Abstract:We show the existence of at least two geometrically distinct closed geodesics on a complex projective plane with a bumpy and non-reversible Finsler metric.
出版日期: 2008-06-05
 引用本文:   
. The second closed geodesic on a complex projective plane[J]. Frontiers of Mathematics in China - Selected Publications from Chinese Universities, 2008, 3(2): 253-258.
RADEMACHER Hans-Bert. The second closed geodesic on a complex projective plane. Front. Math. China, 2008, 3(2): 253-258.
 链接本文:  
https://academic.hep.com.cn/fmc/CN/10.1007/s11464-008-0016-y
https://academic.hep.com.cn/fmc/CN/Y2008/V3/I2/253
1 Bangert V Long Y The existence of two closedgeodesics on every Finsler 2-sphere arXiv:0709.1243
2 Duan H Long Y Multiple closed geodesics onbumpy Finsler n-spheresJ Diff Eq 2007 233221240.
doi:10.1016/j.jde.2006.10.002
3 Long Y Multiplicityand stability of closed geodesics on Finsler 2-spheresJ Eur Math Soc 2006 8341353
4 Rademacher H B Onthe average indices of closed geodesicsJ Differential Geom 1989 296583
5 Rademacher H B Existenceof closed geodesics on positively curved Finsler manifoldsErgod Th & Dyn Syst 2007 27957969.
doi:10.1017/S0143385706001064
6 Rademacher H B Thesecond closed geodesic on Finsler spheres of dimension n > 2TransAmer Math Soc (to appear)
7 Ziller W Geometryof the Katok examplesErgod Th & DynSyst 1982 3135157
Viewed
Full text


Abstract

Cited

  Shared   
  Discussed