|
|
|
|
References
|
|
| |
| 1. |
G. 't Hooft, “Quantum Clones inside Black Holes”, Universe, 8:10 (2022), 537   |
| 2. |
V. A. Berezin, A. Boyarsky, A. Yu. Neronov, “Quantum geometrodynamics for black holes and wormholes”, Phys. Rev. D, 57 (1997), 1118–1128 |
| 3. |
A. A. Andrianov, A. Starodubtsev, Ya. Elmahalawy, “$(2+1)$-dimensional gravity coupled to a dust shell: quantization in terms of global phase space variables”, Theor. Math. Phys., 200:3 (2019), 1269–1281   |
| 4. |
M. Bañados, C. Teitelboim, J. Zanelli, “The black hole in three-dimensional space-time”, Phys. Rev. Lett., 69:13 (1992), 1849–1851 |
| 5. |
A. A. Andrianov, A. Starodubtsev, Ya. Elmahalawy, “Quantum analysis of BTZ black hole formation due to the collapse of a dust shell”, Universe, 6:11 (2020), 201 |
| 6. |
A. Yu. Alekseev, A. Z. Malkin, “Symplectic structure of the moduli space of flat connection on a Riemann surface”, Commun. Math. Phys., 169 (1995), 99–120 |
| 7. |
A. Ballesteros, F. J. Herranz, C. Meusburger, “Drinfel'd doubles for (2+1)-gravity”, Class. Quant. Grav., 30 (1550), 155012 |
| 8. |
N. Yu. Reshetikhin, L. A. Takhtadzhyan, L. D. Faddeev, “Quantization of Lie groups and Lie algebras”, Algebra Analiz, 1:1 (1989), 178–206 |
| 9. |
V. G. Drinfeld, “Quantum groups”, Zap. Nauchn. Semin. LOMI, 155, 1986, 18–49 |
| 10. |
M. P. Bronstein, “Quantum theory of weak gravitational fields”, Phys. Zeitschr. der Sowjetunion, 9 (1936), 140–157 |
| 11. |
E. Witten, “$2 + 1$ dimensional gravity as an exactly soluble system”, Nucl. Phys. B, 311:1 (1988), 46–78 |
| 12. |
G. 't Hooft, “Canonical quantization of gravitating point particles in $2+1$ dimensions”, Class. Quantum Grav., 10 (1993), 1653 |
| 13. |
H. J. Matschull, M. Welling, “Quantum mechanics of a point particle in $2+1$ dimensional gravity”, Class. Quant. Grav., 15 (1998), 2981 |
| 14. |
C. Meusburger, B. J. Schroers, “Phase space structure of Chern-Simons theory with a non-standard puncture”, Nucl. Phys. B, 738 (2006), 425–456 |
| 15. |
I. M. Gel'fand, M. A. Naimark, “Unitary representations of the classical groups”, Trudy Mat. Inst. Steklov AN USSR, 36, 1950, 3–288 |
