Periodic standing-wave approzimation: post-Minkowski computations

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Publication Type Journal Article
School or College College of Science
Department Physics
Creator Bromley, Benjamin C.
Other Author Beetle, Christopher; Hernandez, Napoleon; Price, Richard H.
Title Periodic standing-wave approzimation: post-Minkowski computations
Date 2007
Description The periodic standing-wave method studies circular orbits of compact objects coupled to helically symmetric standing-wave gravitational fields. From this solution an approximation is extracted for the strong field, slowly inspiralling motion of black holes and binary stars. Previous work on this model has dealt with nonlinear scalar models, and with linearized general relativity. Here we present the results of the method for the post-Minkowski (PM) approximation to general relativity, the first step beyond linearized gravity. We compute the PM approximation in two ways: first, via the standard approach of computing linearized gravitational fields and constructing from them quadratic driving sources for second-order fields, and second, by solving the second-order equations as an "exact" nonlinear system. The results of these computations have two distinct applications: (i) The computational infrastructure for the exact PM solution will be directly applicable to full general relativity. (ii) The results will allow us to begin supplying initial data to collaborators running general relativistic evolution codes.
Type Text
Publisher American Physical Society
Volume 76
Subject Black holes; Binary stars; Gravitational waves
Subject LCSH Black holes (Astronomy); Double stars; General relativity (Physics)
Language eng
Bibliographic Citation Beetle, C., Bromley, B., Hernandez, N., & Price, R. H. (2007). Periodic standing-wave approzimation: post-Minkowski computations. Physical Review D, 76, 084016.
Rights Management (c) American Physical Society
Format Medium application/pdf
Format Extent 532,975 Bytes
Identifier ir-main,4972
ARK ark:/87278/s6nk3znh
Setname ir_uspace
ID 707066
Reference URL https://collections.lib.utah.edu/ark:/87278/s6nk3znh
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