2017
DOI: 10.1103/physrevd.95.104004
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Constructing gravitational waves from generic spin-precessing compact binary inspirals

Abstract: The coalescence of compact objects is one of the most promising sources, as well as the source of the first detections, of gravitational waves for ground-based interferometric detectors, such as advanced LIGO and Virgo. Generically, compact objects in binaries are expected to be spinning with spin angular momenta misaligned with the orbital angular momentum, causing the orbital plane to precess. This precession adds rich structure to the gravitational waves, introducing such complexity that an analytic closed-… Show more

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Cited by 176 publications
(218 citation statements)
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“…We compare the 90% credible interval presented in Fig. 5 of [17] for GW150914 signal to the Fisher matrix calculations using the approximate relation ∆ 90% ≈ 1.64 × σ Fisher 10 [35][36][37]. We see that the Fisher matrix underestimates the errors considerably 11 .…”
Section: A On the Statistical Errormentioning
confidence: 88%
“…We compare the 90% credible interval presented in Fig. 5 of [17] for GW150914 signal to the Fisher matrix calculations using the approximate relation ∆ 90% ≈ 1.64 × σ Fisher 10 [35][36][37]. We see that the Fisher matrix underestimates the errors considerably 11 .…”
Section: A On the Statistical Errormentioning
confidence: 88%
“…For a geometric depiction, see Figure 1 in Ref. [36] 2 . This procedure was used to produce the first precessing IMR models [20,21,23].…”
Section: B Modeling Precessing Bbhsmentioning
confidence: 99%
“…In this paper we take another step towards a computationally-tractable GW model that accurately models generic BBH systems by introducing the frequency-domain fully-precessing phenomenological model, IMRPhenomPv3, that describes the inspiral, merger, and ringdown phases of spinning BBHs. Our upgrade from IMRPhenomPv2 to IMRPhenomPv3 hinges on a novel closed-form solution to the differential equations that describe precession including the effects of radiation reaction in the Post Newtonian (PN) regime where the binary components are well-separated [36,37]. This closed-form solution to the precession equations including the effects of radiation reaction has been shown to accurately describe precession for systems with generic masses and spins [36].…”
Section: Introductionmentioning
confidence: 99%
“…The GWB amplitude is near the threshold level identified in Figure 2, and in the combined search yielded a Bayes factor of BF GWB = 1.18 +0. 39 −0.29 . Figure 5 shows the identified sources with their BF CW values and f GW − log 10 h GW posterior samples.…”
Section: Stochastic Background and Continuous Wavesmentioning
confidence: 99%