2012
DOI: 10.1103/physrevd.85.122006
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FINDCHIRP: An algorithm for detection of gravitational waves from inspiraling compact binaries

Abstract: Matched-filter searches for gravitational waves from coalescing compact binaries by the LIGO Scientific Collaboration use the FINDCHIRP algorithm: an implementation of the optimal filter with innovations to account for unknown signal parameters and to improve performance on detector data that has nonstationary and non-Gaussian artifacts. We provide details on the FINDCHIRP algorithm as used in the search for subsolar mass binaries, binary neutron stars, neutron starblack hole binaries, and binary black holes.

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Cited by 586 publications
(705 citation statements)
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“…The matched-filter SNR ρ for each template waveform and each detector's data as a function of time is calculated according to [11,208] …”
Section: Appendix A: Search Descriptionmentioning
confidence: 99%
See 1 more Smart Citation
“…The matched-filter SNR ρ for each template waveform and each detector's data as a function of time is calculated according to [11,208] …”
Section: Appendix A: Search Descriptionmentioning
confidence: 99%
“…The search was performed using two independently implemented analyses, referred to as PyCBC [2][3][4] and GstLAL [5][6][7]. These analyses use a common set of template waveforms [8][9][10] but differ in their implementations of matched filtering [11,12], their use of detector data-quality information [13], the techniques used to mitigate the effect of non-Gaussian noise transients in the detector [5,14], and the methods for estimating the noise background of the search [3,15]. We obtain results that are consistent between the two analyses.…”
Section: Introductionmentioning
confidence: 99%
“…In this approximation, only one complex-valued function is needed to characterize the gravitational wave signature from a binary: either the (l, m) = (2, 2) mode itself or the strain extracted along the binary angular momentum axis. This approach has been broadly adopted when comparing nonspinning numerical relativity simulations to one another [1] and to post-Newtonian [2][3][4][5] and other [6] approximations; when building hybrid waveforms that join systematic postNewtonian approximations to numerical relativity [7,8]; when constructing phenomenological approximations to numerical relativity waveforms [9][10][11]; and when searching for the gravitational wave signature of merging compact binaries with interferometric detectors [12]. For similar reasons, the gravitational wave signature from a nonprecessing unequal-mass binary can also be approximated by h +,× (t,Ĵ ), the radiation along the total angular momentum axisĴ.…”
Section: Introductionmentioning
confidence: 99%
“…Searches for the inspiral GW signal from coalescing binaries are typically carried out using a matched-filtering technique and potentially large template banks [51][52][53]. The size and composition of these template banks is defined by the details of the targeted sources.…”
Section: A Coherent Waveburstmentioning
confidence: 99%