Video URL
https://pirsa.org/18020083Two-body problem in modified gravities and EOB theory
APA
Julie, F. (2018). Two-body problem in modified gravities and EOB theory. Perimeter Institute for Theoretical Physics. https://pirsa.org/18020083
MLA
Julie, Felix. Two-body problem in modified gravities and EOB theory. Perimeter Institute for Theoretical Physics, Feb. 08, 2018, https://pirsa.org/18020083
BibTex
@misc{ scivideos_PIRSA:18020083,
doi = {10.48660/18020083},
url = {https://pirsa.org/18020083},
author = {Julie, Felix},
keywords = {Strong Gravity},
language = {en},
title = {Two-body problem in modified gravities and EOB theory},
publisher = {Perimeter Institute for Theoretical Physics},
year = {2018},
month = {feb},
note = {PIRSA:18020083 see, \url{https://scivideos.org/pirsa/18020083}}
}
Felix Julie University of Paris-Saclay
Abstract
In general relativity, the effective-one-body (EOB) approach, which consists in reducing the two-body dynamics to the motion of a test particle in an effective static, spherically symmetric metric, has proven to be a very powerful framework to describe analytically the coalescence of compact binary systems.
In this seminar, we address its extension to modified gravities, considering first the example of massless scalar-tensor theories (ST). We reduce the ST two-body dynamics, which is known at second post-Keplerian order, to a simple parametrized deformation of the general relativistic EOB Hamiltonian, and estimate the ST corrections to the strong-field regime; in particular, the ISCO location and orbital frequency.
We then discuss the class of Einstein-Maxwell-dilaton (EMD) theories, which provide simple examples of "hairy" black holes. We compute the EMD post-Keplerian two-body Lagrangian, and show that it can, as well, be incorporated within the EOB framework. Finally, we highlight that, depending on their scalar environment, EMD black holes can transition to a regime where they strongly couple to the scalar and vector fields, inducing large deviations from the general relativistic two-body dynamics.