The parametric transition of strange matter rings to a black hole

General Relativity and Gravitation

Volumn 39, Issue 2, 2007, Pages 129-143

  Labranche, Hendrick ^a   Petroff, David ^a   Ansorg, Marcus ^b  

^a FRIEDRICH SCHILLER UNIVERSITY JENA   (Germany)

^b ALBERT EINSTEIN INSTITUT   (Germany)

Author keywords

Black hole; Numerical solutions; Rings; Stationary and axisymmetric spacetimes; Strange matter

Indexed keywords

EID: 33846520727     PISSN: 00017701     EISSN: 15729532     Source Type: Journal    
DOI: 10.1007/s10714-006-0377-z     Document Type: Article

References (18)

1. Meinel, R.: Quasistationary collapse to the extreme Kerr black hole. Ann. Phys. (Leipzig) 13, 600 (2004)
2. Meinel, R.: On the black hole limit of rotating fluid bodies in equilibrium. Class. Quantum Grav. 23, 1359 (2006)
3. Neugebauer, G., Meinel, R.: General relativistic gravitational field of a rigidly rotating disk of dust: solution in terms of ultraelliptic functions. Phys. Rev. Lett. 75, 3046 (1995)
4. Meinel, R.: Black holes: a physical route to the Kerr metric. Ann. Phys. (Leipzig) 11, 509 (2002)
5. Ansorg, M., Kleinwächter, A., Meinel, R.: Relativistic Dyson rings and their black hole limit. Astrophys. J. Lett. 582, L87 (2003)
6. Fischer, T., Horatschek, S., Ansorg, M.: Uniformly rotating rings in general relativity. Mon. Not. R. Astron. Soc. 364, 943 (2005)
7. Gourgoulhon, E., Haensel, P., Livine, R., Paluch, E., Bonazzola, S., Marck, J.A.: Fast rotation of strange stars. Astron. Astrophys. 349, 851 (1999)
8. Ansorg, M., Fischer, T., Kleinwächter, A., Meinel, R., Petroff, D., Schöbel, K.: Equilibrium configurations of homogeneous fluids in general relativity. Mon. Not. R. Astron. Soc. 355, 682 (2004)
9. Kordas, P.: Reflection-symmetric, asymptotically flat solutions of the vacuum axistationary Einstein equations. Class. Quantum Grav. 12, 2037 (1995)
10. Meinel, R., Neugebauer, G.: Asymptotically flat solutions to the Ernst equation with reflectional symmetry. Class. Quantum Grav. 12, 2045 (1995)
11. Geroch, R.: Multipole moments. II. Curved space. J. Math. Phys. 11(8), 2580 (1970)
12. Hansen, R.O.: Multipole moments of stationary space-times. J. Math. Phys. 15(1), 46 (1973)
13. Fodor, G., Hoenselaers, C., Perjés, Z.: Multipole moments of axisymmetric systems in relativity. J. Math. Phys. 30(10), 2252 (1989)
14. Ansorg, M., Kleinwächter, A., Meinel, R.: Highly accurate calculation of rotating neutron stars: detailed description of the numerical methods. Astron. Astrophys. 405, 711 (2003)
15. Kleinwächter, A., Meinel, R., Neugebauer, G.: The multipole moments of the rigidly rotating disk of dust in general rleativity. Phys. Lett. A 200, 82 (1995)
16. 2. Phys. Rev. D 60, 104030 (1999)
17. Bardeen, J.M., Wagoner, R.V.: Relativstic disks. I. Uniform rotation. Astrophys. J. 167, 359 (1971)
18. Meinel, R., Kleinwächter, A.: Dragging effects near a rigidly rotating disk of dust. In: Barbour, J.B., Pfister, H. (eds.) Mach's Principle: From Newton's Bucket to Quantum Gravity, pp. 339. Birkhäuser, Basel (1995)