Spherically symmetric mass distribution in general relativity

被引：0
|
作者：
Paul, BB [1 ]
机构：
[1] Nowgong Coll, Nagaon, Assam, India
来源：
INDIAN JOURNAL OF PURE & APPLIED PHYSICS | 2000年 / 38卷 / 04期
关键词：
D O I：
暂无
中图分类号：
O4 [物理学];
学科分类号：
0702 ;
摘要：
A solution For spherically symmetric mass distribution is presented here with mass-density not vanishing at the boundary.
引用
收藏
页码：280 / 280
页数：1
相关论文
共 50 条
  • [31] Gravitational collapse of spherically symmetric stars in noncommutative general relativity
    Sun, Wen
    Wang, Ding
    Xie, Naqing
    Zhang, R. B.
    Zhang, Xiao
    EUROPEAN PHYSICAL JOURNAL C, 2010, 69 (1-2): : 271 - 279
  • [32] Gravitational collapse of spherically symmetric stars in noncommutative general relativity
    Wen Sun
    Ding Wang
    Naqing Xie
    R. B. Zhang
    Xiao Zhang
    The European Physical Journal C, 2010, 69 : 271 - 279
  • [33] Spherically symmetric empty space and its dual in general relativity
    Dadhich, N
    CURRENT SCIENCE, 2000, 78 (09): : 1118 - 1120
  • [34] STATIC SPHERICALLY SYMMETRIC SCALAR FIELDS IN GENERAL-RELATIVITY
    WYMAN, M
    PHYSICAL REVIEW D, 1981, 24 (04): : 839 - 841
  • [35] NONSTATIC SPHERICALLY SYMMETRIC SOLUTIONS FOR A PERFECT FLUID IN GENERAL RELATIVITY
    CHAKRAVARTY, N
    CHOUDHURY, SBD
    BANERJEE, A
    AUSTRALIAN JOURNAL OF PHYSICS, 1976, 29 (1-2): : 113 - 117
  • [36] Generalized transformations and coordinates for static spherically symmetric general relativity
    Hill, James M.
    O'Leary, Joseph
    ROYAL SOCIETY OPEN SCIENCE, 2018, 5 (04):
  • [37] Spherically Symmetric C3 Matching in General Relativity
    Quevedo, Hernando
    UNIVERSE, 2023, 9 (09)
  • [38] PROBLEM OF 2 ROTATING SPHERICALLY SYMMETRIC BODIES IN GENERAL RELATIVITY
    KURMAKAE.ZK
    SOVIET ASTRONOMY AJ USSR, 1967, 10 (05): : 822 - &
  • [39] Spherically Symmetric T-Models in the General Theory of Relativity
    V. A. Ruban
    General Relativity and Gravitation, 2001, 33 (2) : 375 - 394
  • [40] Erratum to: “The General Class of the Vacuum Spherically Symmetric Equations of the General Relativity Theory”
    V. V. Karbanovski
    O. M. Sorokin
    M. I. Nesterova
    V. A. Bolotnyaya
    V. N. Markov
    T. V. Kairov
    A. A. Lyash
    O. R. Tarasyuk
    Journal of Experimental and Theoretical Physics, 2012, 115 : 733 - 733
12345