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带宇宙常数爱因斯坦转盘的精确解(英文)

The Exact Solution to Einstein's Disc with a Cosmological Constant
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摘要 计算了带宇宙常数项的爱因斯坦转盘问题,为了计算λ=0,ω=0,ω≠0情况下的度规,利用了Papapetron轴对称度规,计算结果展示宇宙常数项的爱因斯坦转盘的度规是λ与ω的耦合函数,并且当λ≠0,ω≠0时,转变到爱因斯坦转盘的度规,当λ=0,ω=0时转变到Minkowski度规。 The Einstein's equations of gravitational field have been used to calculate the metric of Einstein's Disc with the existence of cosmological constant (λ≠ 0), which changes the space-time structure. In order to calculate it, we used Papapetron axially symmetric metric. And we supposed λ≠ 0 and ω≠ 0.Our results show that it is coupling function of λ and ω that metric of Einstein's Disc with a Cosmological Constant, and the metric becomes the known Einstein's Disc metric when λ = 0,and becomes Minkowski metric when λ = 0 and ω = 0.
出处 《湖南文理学院学报(自然科学版)》 CAS 2006年第2期26-27,47,共3页 Journal of Hunan University of Arts and Science(Science and Technology)
基金 国家973项目(NKBRSF G19990754) 国家杰出青年基金(10125313) 国家自然科学基金(10573005) 广东省杰出人才基金(Q02114) 广州市教育局重点学科及广州市科技局科研项目 湖南省教育厅科研项目(05C724).
关键词 精确解 爱因斯坦转盘 宇宙常数 Exact Solution Einstein's Disc cosmological constant
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参考文献6

  • 1[1]Fan,J H,Xie,G Z.Einstein Rotating Disc Metric and Kerr Metric[J].PYunO,1990,(3):97-98.
  • 2[2]Fan,J H,Xie,G Z,Wang Y J,et al.The light curved in the CM field[J].Ap&SS,1992,197:269-281.
  • 3[3]Sahni V.Dark Matter and Dark Energy[A].The physics of the Early Universe [C].Springer:E Papantonopoulos,2005.141-180.[In] astro-ph,2004,http://lanl.arXiv.org/abs/astroph/0403324.
  • 4[4]Wang Yong Jiu.General Relativity and Cosmology[M].Changsha:Hunan Science & Technology press,2000.
  • 5[5]Liu L,Zhao Zheng.General Relativity[M].Beijing:Higher Education Press,2004.
  • 6[6]Huang Qi Chang.The Normal Differential Equation[M].Beijing:people's Education press,1982.

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