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Tachyonic instability and spontaneous scalarization in parameterized Schwarzschild-like black holes

Published 28 Mar 2024 in gr-qc | (2403.19392v2)

Abstract: We study the phenomenon of spontaneous scalarization in parameterized Schwarzschild-like black holes. Two metrics are considered, the Konoplya-Zhidenko metric and the Johannsen-Psaltis metric. While these metrics can mimic the Schwarzschild black hole well in the weak-field regime, they have deformed geometries in the near-horizon strong-field region. Such deformations notably influence the emergence of tachyonic instability and subsequent spontaneous scalarization, enabling a clear distinction between these parameterized metrics and the standard Schwarzschild metric. These results suggest a possible way to test the parameterized black holes and thus the Kerr hypothesis by observing the phenomenon of spontaneous scalarization.

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References (49)
  1. T. Damour and G. Esposito-Farese, “Nonperturbative strong field effects in tensor - scalar theories of gravitation,” Phys. Rev. Lett. 70 (1993) 2220–2223.
  2. D. D. Doneva and S. S. Yazadjiev, “New Gauss-Bonnet Black Holes with Curvature-Induced Scalarization in Extended Scalar-Tensor Theories,” Phys. Rev. Lett. 120 no. 13, (2018) 131103, arXiv:1711.01187 [gr-qc].
  3. H. O. Silva, J. Sakstein, L. Gualtieri, T. P. Sotiriou, and E. Berti, “Spontaneous scalarization of black holes and compact stars from a Gauss-Bonnet coupling,” Phys. Rev. Lett. 120 no. 13, (2018) 131104, arXiv:1711.02080 [gr-qc].
  4. G. Antoniou, A. Bakopoulos, and P. Kanti, “Evasion of No-Hair Theorems and Novel Black-Hole Solutions in Gauss-Bonnet Theories,” Phys. Rev. Lett. 120 no. 13, (2018) 131102, arXiv:1711.03390 [hep-th].
  5. P. V. P. Cunha, C. A. R. Herdeiro, and E. Radu, “Spontaneously Scalarized Kerr Black Holes in Extended Scalar-Tensor–Gauss-Bonnet Gravity,” Phys. Rev. Lett. 123 no. 1, (2019) 011101, arXiv:1904.09997 [gr-qc].
  6. C. A. R. Herdeiro, E. Radu, H. O. Silva, T. P. Sotiriou, and N. Yunes, “Spin-induced scalarized black holes,” Phys. Rev. Lett. 126 no. 1, (2021) 011103, arXiv:2009.03904 [gr-qc].
  7. E. Berti, L. G. Collodel, B. Kleihaus, and J. Kunz, “Spin-induced black-hole scalarization in Einstein-scalar-Gauss-Bonnet theory,” Phys. Rev. Lett. 126 no. 1, (2021) 011104, arXiv:2009.03905 [gr-qc].
  8. Y.-X. Gao, Y. Huang, and D.-J. Liu, “Scalar perturbations on the background of Kerr black holes in the quadratic dynamical Chern-Simons gravity,” Phys. Rev. D 99 no. 4, (2019) 044020, arXiv:1808.01433 [gr-qc].
  9. Y. S. Myung and D.-C. Zou, “Onset of rotating scalarized black holes in Einstein-Chern-Simons-Scalar theory,” Phys. Lett. B 814 (2021) 136081, arXiv:2012.02375 [gr-qc].
  10. D. D. Doneva and S. S. Yazadjiev, “Spontaneously scalarized black holes in dynamical Chern-Simons gravity: dynamics and equilibrium solutions,” Phys. Rev. D 103 no. 8, (2021) 083007, arXiv:2102.03940 [gr-qc].
  11. S.-J. Zhang, “Massive scalar field perturbation on Kerr black holes in dynamical Chern–Simons gravity,” Eur. Phys. J. C 81 no. 5, (2021) 441, arXiv:2102.10479 [gr-qc].
  12. S.-J. Zhang, B. Wang, E. Papantonopoulos, and A. Wang, “Magnetic-induced spontaneous scalarization in dynamical Chern–Simons gravity,” Eur. Phys. J. C 83 no. 1, (2023) 97, arXiv:2209.02268 [gr-qc].
  13. C. A. R. Herdeiro, E. Radu, N. Sanchis-Gual, and J. A. Font, “Spontaneous Scalarization of Charged Black Holes,” Phys. Rev. Lett. 121 no. 10, (2018) 101102, arXiv:1806.05190 [gr-qc].
  14. C.-Y. Zhang, Q. Chen, Y. Liu, W.-K. Luo, Y. Tian, and B. Wang, “Critical Phenomena in Dynamical Scalarization of Charged Black Holes,” Phys. Rev. Lett. 128 no. 16, (2022) 161105, arXiv:2112.07455 [gr-qc].
  15. E. Barausse, C. Palenzuela, M. Ponce, and L. Lehner, “Neutron-star mergers in scalar-tensor theories of gravity,” Phys. Rev. D 87 (2013) 081506, arXiv:1212.5053 [gr-qc].
  16. D. D. Doneva, A. Vañó Viñuales, and S. S. Yazadjiev, “Dynamical descalarization with a jump during a black hole merger,” Phys. Rev. D 106 no. 6, (2022) L061502, arXiv:2204.05333 [gr-qc].
  17. M. Elley, H. O. Silva, H. Witek, and N. Yunes, “Spin-induced dynamical scalarization, descalarization, and stealthness in scalar-Gauss-Bonnet gravity during a black hole coalescence,” Phys. Rev. D 106 no. 4, (2022) 044018, arXiv:2205.06240 [gr-qc].
  18. C. Palenzuela, E. Barausse, M. Ponce, and L. Lehner, “Dynamical scalarization of neutron stars in scalar-tensor gravity theories,” Phys. Rev. D 89 no. 4, (2014) 044024, arXiv:1310.4481 [gr-qc].
  19. M. Shibata, K. Taniguchi, H. Okawa, and A. Buonanno, “Coalescence of binary neutron stars in a scalar-tensor theory of gravity,” Phys. Rev. D 89 no. 8, (2014) 084005, arXiv:1310.0627 [gr-qc].
  20. H. O. Silva, H. Witek, M. Elley, and N. Yunes, “Dynamical Descalarization in Binary Black Hole Mergers,” Phys. Rev. Lett. 127 no. 3, (2021) 031101, arXiv:2012.10436 [gr-qc].
  21. K. Taniguchi, M. Shibata, and A. Buonanno, “Quasiequilibrium sequences of binary neutron stars undergoing dynamical scalarization,” Phys. Rev. D 91 no. 2, (2015) 024033, arXiv:1410.0738 [gr-qc].
  22. D. D. Doneva, F. M. Ramazanoğlu, H. O. Silva, T. P. Sotiriou, and S. S. Yazadjiev, “Scalarization,” arXiv:2211.01766 [gr-qc].
  23. L. K. Wong, C. A. R. Herdeiro, and E. Radu, “Constraining spontaneous black hole scalarization in scalar-tensor-Gauss-Bonnet theories with current gravitational-wave data,” Phys. Rev. D 106 no. 2, (2022) 024008, arXiv:2204.09038 [gr-qc].
  24. P. Kanti, N. E. Mavromatos, J. Rizos, K. Tamvakis, and E. Winstanley, “Dilatonic black holes in higher curvature string gravity,” Phys. Rev. D 54 (1996) 5049–5058, arXiv:hep-th/9511071.
  25. D. Ayzenberg and N. Yunes, “Slowly-Rotating Black Holes in Einstein-Dilaton-Gauss-Bonnet Gravity: Quadratic Order in Spin Solutions,” Phys. Rev. D 90 (2014) 044066, arXiv:1405.2133 [gr-qc]. [Erratum: Phys.Rev.D 91, 069905 (2015)].
  26. A. Maselli, P. Pani, L. Gualtieri, and V. Ferrari, “Rotating black holes in Einstein-Dilaton-Gauss-Bonnet gravity with finite coupling,” Phys. Rev. D 92 no. 8, (2015) 083014, arXiv:1507.00680 [gr-qc].
  27. B. Kleihaus, J. Kunz, S. Mojica, and E. Radu, “Spinning black holes in Einstein–Gauss-Bonnet–dilaton theory: Nonperturbative solutions,” Phys. Rev. D 93 no. 4, (2016) 044047, arXiv:1511.05513 [gr-qc].
  28. K. D. Kokkotas, R. A. Konoplya, and A. Zhidenko, “Analytical approximation for the Einstein-dilaton-Gauss-Bonnet black hole metric,” Phys. Rev. D 96 no. 6, (2017) 064004, arXiv:1706.07460 [gr-qc].
  29. N. Yunes and F. Pretorius, “Dynamical Chern-Simons Modified Gravity. I. Spinning Black Holes in the Slow-Rotation Approximation,” Phys. Rev. D 79 (2009) 084043, arXiv:0902.4669 [gr-qc].
  30. K. Yagi, N. Yunes, and T. Tanaka, “Slowly Rotating Black Holes in Dynamical Chern-Simons Gravity: Deformation Quadratic in the Spin,” Phys. Rev. D 86 (2012) 044037, arXiv:1206.6130 [gr-qc]. [Erratum: Phys.Rev.D 89, 049902 (2014)].
  31. R. McNees, L. C. Stein, and N. Yunes, “Extremal black holes in dynamical Chern–Simons gravity,” Class. Quant. Grav. 33 no. 23, (2016) 235013, arXiv:1512.05453 [gr-qc].
  32. T. Delsate, C. Herdeiro, and E. Radu, “Non-perturbative spinning black holes in dynamical Chern–Simons gravity,” Phys. Lett. B 787 (2018) 8–15, arXiv:1806.06700 [gr-qc].
  33. A. Sen, “Rotating charged black hole solution in heterotic string theory,” Phys. Rev. Lett. 69 (1992) 1006–1009, arXiv:hep-th/9204046.
  34. S. Vigeland, N. Yunes, and L. Stein, “Bumpy Black Holes in Alternate Theories of Gravity,” Phys. Rev. D 83 (2011) 104027, arXiv:1102.3706 [gr-qc].
  35. T. Johannsen, “Regular Black Hole Metric with Three Constants of Motion,” Phys. Rev. D 88 no. 4, (2013) 044002, arXiv:1501.02809 [gr-qc].
  36. R. Konoplya, L. Rezzolla, and A. Zhidenko, “General parametrization of axisymmetric black holes in metric theories of gravity,” Phys. Rev. D 93 no. 6, (2016) 064015, arXiv:1602.02378 [gr-qc].
  37. G. O. Papadopoulos and K. D. Kokkotas, “Preserving Kerr symmetries in deformed spacetimes,” Class. Quant. Grav. 35 no. 18, (2018) 185014, arXiv:1807.08594 [gr-qc].
  38. Z. Carson and K. Yagi, “Asymptotically flat, parameterized black hole metric preserving Kerr symmetries,” Phys. Rev. D 101 no. 8, (2020) 084030, arXiv:2002.01028 [gr-qc].
  39. R. A. Konoplya and A. Zhidenko, “General black-hole metric mimicking Schwarzschild spacetime,” JCAP 08 (2023) 008, arXiv:2303.03130 [gr-qc].
  40. T. Johannsen and D. Psaltis, “A Metric for Rapidly Spinning Black Holes Suitable for Strong-Field Tests of the No-Hair Theorem,” Phys. Rev. D 83 (2011) 124015, arXiv:1105.3191 [gr-qc].
  41. C. M. Will, “The Confrontation between General Relativity and Experiment,” Living Rev. Rel. 17 (2014) 4, arXiv:1403.7377 [gr-qc].
  42. LIGO Scientific, Virgo Collaboration, B. P. Abbott et al., “Tests of General Relativity with the Binary Black Hole Signals from the LIGO-Virgo Catalog GWTC-1,” Phys. Rev. D 100 no. 10, (2019) 104036, arXiv:1903.04467 [gr-qc].
  43. S.-J. Zhang, B. Wang, A. Wang, and J. F. Saavedra, “Object picture of scalar field perturbation on Kerr black hole in scalar-Einstein-Gauss-Bonnet theory,” Phys. Rev. D 102 no. 12, (2020) 124056, arXiv:2010.05092 [gr-qc].
  44. W. Krivan, P. Laguna, and P. Papadopoulos, “Dynamics of scalar fields in the background of rotating black holes,” Phys. Rev. D 54 (1996) 4728–4734, arXiv:gr-qc/9606003.
  45. E. Pazos-Avalos and C. O. Lousto, “Numerical integration of the Teukolsky equation in the time domain,” Phys. Rev. D 72 (2005) 084022, arXiv:gr-qc/0409065.
  46. S. R. Dolan, L. Barack, and B. Wardell, “Self force via m𝑚mitalic_m-mode regularization and 2+1D evolution: II. Scalar-field implementation on Kerr spacetime,” Phys. Rev. D 84 (2011) 084001, arXiv:1107.0012 [gr-qc].
  47. D. D. Doneva, L. G. Collodel, C. J. Krüger, and S. S. Yazadjiev, “Black hole scalarization induced by the spin: 2+1 time evolution,” Phys. Rev. D 102 no. 10, (2020) 104027, arXiv:2008.07391 [gr-qc].
  48. D. D. Doneva, L. G. Collodel, C. J. Krüger, and S. S. Yazadjiev, “Spin-induced scalarization of Kerr black holes with a massive scalar field,” Eur. Phys. J. C 80 no. 12, (2020) 1205, arXiv:2009.03774 [gr-qc].
  49. D. Psaltis, “Probes and Tests of Strong-Field Gravity with Observations in the Electromagnetic Spectrum,” Living Rev. Rel. 11 (2008) 9, arXiv:0806.1531 [astro-ph].
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