4.7 Article

The evolution of kicked stellar-mass black holes in star cluster environments

Journal

MONTHLY NOTICES OF THE ROYAL ASTRONOMICAL SOCIETY
Volume 474, Issue 3, Pages 3835-3846

Publisher

OXFORD UNIV PRESS
DOI: 10.1093/mnras/stx3024

Keywords

black hole physics; methods: analytical; globular clusters: general; galaxies: nuclei

Funding

  1. American Museum of Natural History
  2. Richard Guilder Graduate School
  3. Kalbfleisch Fellowship Program
  4. National Science Foundation [AST 11-09395]
  5. Direct For Mathematical & Physical Scien
  6. Division Of Astronomical Sciences [1153335] Funding Source: National Science Foundation

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We consider how dynamical friction acts on black holes that receive a velocity kick while located at the centre of a gravitational potential, analogous to a star cluster, due to either a natal kick or the anisotropic emission of gravitational waves during a black hole-black hole merger. Our investigation specifically focuses on how well various Chandrasekhar-based dynamical friction models can predict the orbital decay of kicked black holes with m(bh) less than or similar to 100 M-circle dot due to an inhomogeneous background stellar field. In general, the orbital evolution of a kicked black hole follows that of a damped oscillator where two-body encounters and dynamical friction serve as sources of damping. However, we find models for approximating the effects of dynamical friction do not accurately predict the amount of energy lost by the black hole if the initial kick velocity nu(k) is greater than the stellar velocity dispersion sigma. For all kick velocities, we also find that two-body encounters with nearby stars can cause the energy evolution of a kicked BH to stray significantly from standard dynamical friction theory as encounters can sometimes lead to an energy gain. For larger kick velocities, we find the orbital decay of a black hole departs from classical theory completely as the black hole's orbital amplitude decays linearly with time as opposed to exponentially. Therefore, we have developed a linear decay formalism, which scales linearly with black hole mass and upsilon k/sigma in order to account for the variations in the local gravitational potential.

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