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Jake Doherty

Publications and source records attributed to Jake Doherty.

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Head-on Collisions of Boson Stars with Bowen-York Type Initial Data

We present a numerical relativity study of head-on collisions involving boson stars using initial data inspired by the Bowen-York initial data used to model black hole binaries with punctures. The initial data method preserves the simplicity of the Bowen-York approach, thus allowing incorporating information from the early, post-Newtonian inspiral phase in binary coalescences. We test the method on a single boson star with linear momentum. We present results from head-on collisions of boson stars as well as encounters of boson stars with black holes. In general, the results are consistent with previous studies, demonstrating the effectiveness of the initial data method. In particular, we show that boson star head-on collisions emit more energy in gravitational waves than the equivalent black hole binaries. On the other hand, head-on collisions of a boson star with a black hole radiate less than their black hole binary counterparts.

gr-qc

Growth of a Black Hole in a Scalar Field Cosmology

We present a numerical relativity study of the accretion properties of a non-spinning black hole in a cosmology driven by a scalar field. The simulations are carried out with a modified moving-puncture gauge condition suitable for cosmological space-times. We considered a scalar field with potential $ V=\lambda \,\varphi^4/4$ and derived the black hole mass growth formula for this scenario using the dynamical horizon framework. As with perturbative studies, we find that the accretion rate $\dot M \propto M^2$ with $M$ the mass of the black hole, and that $\dot M \propto \dot\varphi^2$. We verify that the results of the simulations satisfy the mass growth formula. Unexpectedly, the dynamics of the scalar field in the neighborhood of the black hole is not significantly different from the behavior of the field far away from the hole. We found situations in which the black hole can growth $\sim 15\%$ of its initial mass before the scalar field reaches the bottom of its potential.

gr-qc