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Notes on Regular Rolygon Solutions of planar N—Body Problems 被引量:3

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摘要 Some remarks was given on the famousresults of perko-water-elmobsoul theorem on regular pdygon
作者 张世清
机构地区 扬州大学数学系
出处 《西南师范大学学报(自然科学版)》 CAS CSCD 北大核心 2003年第3期344-346,共3页 Journal of Southwest China Normal University(Natural Science Edition)
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参考文献4

  • 1B. Elmabsout.Sur l’existence de certaines configurations d’equilibre relatif dans le probleme desN corps[J].Celestial Mechanics (-).1987(1-4)
  • 2Perko L M,Walter E L Walter.Regular polygon solutions of the n-body problem[].Proceedings of the American Mathematical Society.1985
  • 3Chenciner A.Comment on"A simpler proof of regular polygon solutions of the N body problem"by Zhifu Xie and Shiqing Zhang[].Physics Letters A.2000
  • 4Chenciner A.Are there perverse choreographies? Proc[]..2001

同被引文献34

  • 1刘文中,张同杰,徐玢.平面kN体问题正多边形解的简明数值方法[J].北京师范大学学报(自然科学版),2005,41(4):386-388. 被引量:2
  • 2Xie Zhifu,Zhang Shiqing.A Simpler Proof of Regular Polygon Solutions of the N-body Problem[J].Physics Letters A,2000:277-156.
  • 3Bruschi M, Calogero F. Solvable and/or integrable and/or linearizable N-body problemsin ordinary (three-dimensional) space I [J]. Journal of Nonlinear Mathematical Physics, 2000, 7(3):303
  • 4Molina R, Vigueras A. The planar n-body problem:regular polygon solutions[J]. Applied Mathematics and Computation, 2004, 156:321
  • 5de Castro A S, Vilela C A. On the regular-geometricfigure solutions to the n-body problems[J]. Eur J Phys,2001, 22:478
  • 6Zhang Shiqing, Xie Zhifu. Nested regular polygon solutions of the 2n-body problem[J]. Physics Letters A,2001, 281.119
  • 7Perko L M. and Walter E L. Regular polygon solutions of the N-body problem[J]. Proc AMS, 1985, 94:301
  • 8Xie Zhifu, Zhang Shiqing. A simpler proof of regular polygon solutions of the N-body problem [J]. Physics Letters A, 2000, 277-156
  • 9Buck G. Most smooth closed space curves contain approximate solutions of the N-body problem[J]. Nature, 1998, 395(3) :51.
  • 10Moeckel R. Simo C. Bifurcation of spatial central configurations from planar ones [J]. SIAM J Math Anal, 1995, 26(4):978.

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