Cited by 73

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Accelerating black holes in anti-de Sitter universe

Podolský, J.·2002·Czechoslovak Journal of Physics

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Crossref · 10.1023/a:1013961411430

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  • The parameters ε and γ do not affect the geometry of the solution, as they do not appear in any curvature invariants, and are sometimes dubbed 'kinematical parameters'.

    “Notably, the parameters ϵ and γ do not affect the geometry of the solution, as they do not appear in any curvature invariants [90], and sometimes dubbed 'kinematical parameters'.”

    From Three-Dimensional Quantum Black Holes: A Primer (2024) · cites this paper as [90]

  • The Plebanski-Demianski metric describes the most general algebraic type-D spacetime solving Einstein-Maxwell theory in vacuum with an aligned, non-zero electromagnetic field and a cosmological constant Λ.

    “The PD metric describes the most general algebraic type-D spacetime solving Einstein-Maxwell theory in vacuum with an aligned, non-zero electromagnetic field and a cosmological constant Λ.”

    From Three-Dimensional Quantum Black Holes: A Primer (2024) · cites this paper as [90]

  • The most general metric solving the Einstein-Maxwell-Λ gravity is the Plebiański-Demiański type-D metric.

    “The most general metric solving the Einstein-Maxwell-Λ gravity is the Plebiański-Demiański type-D metric [90].”

    From Three-Dimensional Quantum Black Holes: A Primer (2024) · cites this paper as [90]

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Research works printed but not linked: 28

  1. J. Ehlers and W. Kundt: inGravitation: an Introduction to Current Research (Ed. L. Witten), Wiley, New York, 1962, p. 49.
  2. D. Kramer, H. Stephani, M. MacCallum, and E. Herlt:Exact solutions of Einstein’s field equations, Cambridge University Press, Cambridge, 1980.
  3. J. Bičák and B. Schmidt: Phys. Rev. D40 (1989) 1827. · DOI
  4. W. Kinnersley and M. Walker: Phys. Rev. D2 (1970) 1359. · DOI
  5. H. Farhoosh and R.L. Zimmerman: Phys. Rev. D21 (1980) 317. · DOI
  6. A. Ashtekar and T. Dray: Commun. Math. Phys.79 (1981) 581. · DOI
  7. W.B. Bonnor: Gen. Relativ. Gravit.15 (1983) 535. · DOI
  8. F.H.J. Cornish and W.J. Uttley: Gen. Relativ. Gravit.27 (1995) 439. · DOI
  9. F.H.J. Cornish and W.J. Uttley: Gen. Relativ. Gravit.27 (1995) 735. · DOI
  10. V. Pravda and A. Pravdová: Czech. J. Phys.50 (2000) 333. · DOI
  11. J. Podolský and J.B. Griffiths: Gen. Relativ. Gravit.33 (2001) 105.
  12. R. Gleiser and J. Pullin: Class. Quantum Grav.6 (1989) L141. · DOI
  13. J. Bičák: Astron. Nachr.311 (1990) 189. · DOI
  14. P.A. Hogan: Phys. Rev. Lett.70 (1993) 117. · DOI
  15. J. Podolský and J.B. Griffiths: Class. Quantum Grav.17 (2000) 1401. · DOI
  16. A.N. Aliev and Y. Nutku: Class. Quantum Grav.18 (2001) 891. · DOI
  17. J.F. Plebanski and M. Demianski: Ann. Phys. (NY)98 (1976) 98. · DOI · Paper page
  18. B. Carter: Commun. Math. Phys.10 (1968) 280. · DOI · Paper page
  19. R. Debever: Bull. Soc. Math. Belg.23 (1971) 360.
  20. J. Bičák and V. Pravda: Phys. Rev. D60 (1999) 044004. · DOI
  21. P.S. Letelier and S.R. Oliveira: Phys. Rev. D64 (2001) 064005. · DOI
  22. R.B. Mann and S.F. Ross: Phys. Rev. D52 (1995) 2254. · DOI · Paper page
  23. R.B. Mann: Class. Quantum Grav.14 (1997) L109. · DOI
  24. J. Podolský and J.B. Griffiths: Phys. Rev. D63 (2001) 024006. · DOI
  25. J. Bičák and P. Krtouš: Phys. Rev. D64 (2001) 124020. · DOI
  26. K. Lake and R.C. Roeder: Phys. Rev. D15 (1977) 3513. · DOI
  27. H. Laue and M. Weiss: Phys. Rev. D16 (1977) 3376. · DOI
  28. J. Bičák and J. Podolský: Phys. Rev. D55 (1997) 1985. · DOI

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Metadata

Authors
Podolský, J.
Venue
Czechoslovak Journal of Physics
Published
2002-01
Volume
52
Issue
1
Pages
1-10
ISSN
  • 0011-4626
  • 1572-9486
Cited by
73
References
1
Language
en

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