克尔度规的数学表示

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参考文献

1. ^Kerr, Roy P.The World as a Hologram. Physical Review Letters. 1963,11 (5): 237–238.doi:10.1103/PhysRevLett.11.237. NASA ADS
2. ^Schiffer, M.M. et al., 1973,J. Math. Phys.,14, 52.

延伸阅读

• Stephani, Hans; Kramer, Dietrich; MacCallum, Malcolm; Hoenselaers, Cornelius & Herlt, Eduard. Exact Solutions of Einstein's Field Equations. Cambridge: Cambridge University Press. 2003.ISBN 978-0-521-46136-8. 
• O'Neill, Barrett.The Geometry of Kerr Black Holes. Wellesley, MA: A. K. Peters. 1995.ISBN 978-1-56881-019-5. 
• D'Inverno, Ray.Introducing Einstein's Relativity. Oxford: Clarendon Press. 1992.ISBN 978-0-19-859686-8. See chapter 19 for a readable introduction at the advanced undergraduate level.
• Chandrasekhar, S.The Mathematical Theory of Black Holes. Oxford: Clarendon Press. 1992.ISBN 978-0-19-850370-5. See chapters 6--10 for a very thorough study at the advanced graduate level.
• Griffiths, J. B.Colliding Plane Waves in General Relativity. Oxford: Oxford University Press. 1991.ISBN 978-0-19-853209-5. See chapter 13 for the Chandrasekhar/Ferrari CPW model.
• Adler, Ronald; Bazin, Maurice & Schiffer, Menahem. Introduction to General Relativity Second Edition. New York: McGraw-Hill. 1975.ISBN 978-0-07-000423-8.  引文格式1维护：冗余文本 (link)See chapter 7.
• Perez, Alejandro; and Moreschi, Osvaldo M. Characterizing exact solutions from asymptotic physical concepts. 2000.Dec 2000arXiv:gr-qc/001210027 Dec 2000 请检查|arxiv=值 (帮助). 引文使用过时参数version (帮助) Characterization of three standard families of vacuum solutions as noted above.
• Sotiriou, Thomas P.; and Apostolatos, Theocharis A. Corrections and Comments on the Multipole Moments of Axisymmetric Electrovacuum Spacetimes. Class. Quant. Grav. 2004,21: 5727–5733. arXiv eprint （页面存档备份，存于互联网档案馆） Gives the relativistic multipole moments for the Ernst vacuums (plus the electrogmagnetic and gravitational relativistic multipole moments for the charged generalization).
• Penrose R. ed C. de Witt and J. Wheeler , 编. Battelle Rencontres. W. A. Benjamin, New York. 1968: 222. 
• "The Classical Theory of Fields", L.D. Landau, E.M. Lifshitz, Fourth revised English edition, Elsevier, Amsterdam ... London, New York ... Tokyo, 1975 (based on B. Carter, 1968).
• B. Carter, Phys. Rev. Lett.26, 331, 1971