Tham khảo Mêtric Kerr

  1. ↑ Misner, Thorne & Wheeler 1973, tr 891-
  2. 1 2 3 Wald 1984, tr 312-324
  3. ↑ Misner, Thorne & Wheeler 1973, tr 892-
  4. ↑ Kerr, Roy P. (1963). “Gravitational Field of a Spinning Mass as an Example of Algebraically Special Metrics”. Physical Review Letters 11 (5): 237–238. Bibcode:1963PhRvL..11..237K. doi:10.1103/PhysRevLett.11.237. 
  5. ↑ Landau, L. D.; Lifshitz, E. M. (1975). The Classical Theory of Fields (Course of Theoretical Physics, Vol. 2) (ấn bản 4). New York: Pergamon Press. tr. 321–330. ISBN 978-0-08-018176-9. 
  6. ↑ Boyer, Robert H.; Lindquist, Richard W. (1967). “Maximal Analytic Extension of the Kerr Metric”. J. Math. Phys. 8 (2): 265–281. Bibcode:1967JMP.....8..265B. doi:10.1063/1.1705193. 

Sách và nguồn tham khảo

  • Stephani, Hans; Kramer, Dietrich; MacCallum, Malcolm; Hoenselaers, Cornelius & Herlt, Eduard (2003). Exact Solutions of Einstein's Field Equations. Cambridge: Cambridge University Press. ISBN 0-521-46136-7. 
  • Meinel, Reinhard; Ansorg, Marcus; Kleinwachter, Andreas; Neugebauer, Gernot; Petroff, David (2008). Relativistic Figures of Equilibrium. Cambridge: Cambridge University Press. ISBN 978-0-521-86383-4. Truy cập ngày 12 tháng 5 năm 2013. 
  • O'Neill, Barrett (1995). The Geometry of Kerr Black Holes. Wellesley, MA: A. K. Peters. ISBN 1-56881-019-9. 
  • D'Inverno, Ray (1992). Introducing Einstein's Relativity. Oxford: Clarendon Press. ISBN 0-19-859686-3.  See chapter 19 for a readable introduction at the advanced undergraduate level.
  • Chandrasekhar, S. (1992). The Mathematical Theory of Black Holes. Oxford: Clarendon Press. ISBN 0-19-850370-9.  See chapters 6--10 for a very thorough study at the advanced graduate level.
  • Griffiths, J. B. (1991). Colliding Plane Waves in General Relativity. Oxford: Oxford University Press. ISBN 0-19-853209-1.  See chapter 13 for the Chandrasekhar/Ferrari CPW model.
  • Adler, Ronald; Bazin, Maurice; Schiffer, Menahem (1975). Introduction to General Relativity . New York: McGraw-Hill. ISBN 0-07-000423-4.  See chapter 7.
  • Penrose, R. (1968). ed C. de Witt and J. Wheeler, biên tập. Battelle Rencontres. W. A. Benjamin, New York. tr. 222. 
  • Perez, Alejandro; Moreschi, Osvaldo M. (2000). "Characterizing exact solutions from asymptotic physical concepts". arΧiv:Dec 2000 gr-qc/001210027 Dec 2000.  Characterization of three standard families of vacuum solutions as noted above.
  • Sotiriou, Thomas P.; Apostolatos, Theocharlà một. (2004). “Corrections and Comments on the Multipole Moments of Axisymmetric Electrovacuum Spacetimes”. Class. Quant. Grav. 21 (24): 5727–5733. Bibcode:2004CQGra..21.5727S. arXiv:gr-qc/0407064. doi:10.1088/0264-9381/21/24/003.  arXiv eprint Gives the relativistic multipole moments for the Ernst vacuums (plus the electromagnetic and gravitational relativistic multipole moments for the charged generalization).
  • Carter, B. (1971). “Axisymmetric Black Hole Has Only Two Degrees of Freedom”. Physical Review Letters 26 (6): 331–333. Bibcode:1971PhRvL..26..331C. doi:10.1103/PhysRevLett.26.331. 
  • Misner, Charles; Thorne, Kip S.; Wheeler, John (1973). Gravitation. W. H. Freeman and Company. ISBN 0-7167-0344-0. 
  • Wald, R. M. (1984). General Relativity. Chicago: The University of Chicago Press. tr. 312–324. ISBN 0-226-87032-4. 
  • Kerr, R. P.; and Schild, A. (2009). “Republication of: A new class of vacuum solutions of the Einstein field equations”. General Relativity and Gravitation 41 (10): 2485–2499. Bibcode:2009GReGr..41.2485K. doi:10.1007/s10714-009-0857-z. 
  • Krasiński, Andrzej; Verdaguer, Enric; Kerr, Roy Patrick (2009). “Editorial note to: R. P. Kerr and A. Schild, A new class of vacuum solutions of the Einstein field equations”. General Relativity and Gravitation 41 (10): 2469–2484. Bibcode:2009GReGr..41.2469K. doi:10.1007/s10714-009-0856-0.  "… This note is meant to be a guide for those readers who wish to verify all the details [of the derivation of the Kerr solution]…"