2015ApJ...815..125W


Query : 2015ApJ...815..125W

2015ApJ...815..125W - Astrophys. J., 815, 125 (2015/December-3)

Coherent network analysis for continuous gravitational wave signals in a pulsar timing array: pulsar phases as extrinsic parameters.

WANG Y., MOHANTY S.D. and JENET F.A.

Abstract (from CDS):

Supermassive black hole binaries are one of the primary targets of gravitational wave (GW) searches using pulsar timing arrays (PTAs). GW signals from such systems are well represented by parameterized models, allowing the standard Generalized Likelihood Ratio Test (GLRT) to be used for their detection and estimation. However, there is a dichotomy in how the GLRT can be implemented for PTAs: there are two possible ways in which one can split the set of signal parameters for semi-analytical and numerical extremization. The straightforward extension of the method used for continuous signals in ground-based GW searches, where the so-called pulsar phase parameters are maximized numerically, was addressed in an earlier paper. In this paper, we report the first study of the performance of the second approach where the pulsar phases are maximized semi-analytically. This approach is scalable since the number of parameters left over for numerical optimization does not depend on the size of the PTA. Our results show that for the same array size (9 pulsars), the new method performs somewhat worse in parameter estimation, but not in detection, than the previous method where the pulsar phases were maximized numerically. The origin of the performance discrepancy is likely to be in the ill-posedness that is intrinsic to any network analysis method. However, the scalability of the new method allows the ill-posedness to be mitigated by simply adding more pulsars to the array. This is shown explicitly by taking a larger array of pulsars.

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Journal keyword(s): gravitational waves - methods: data analysis - pulsars: general

Simbad objects: 4

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Number of rows : 4
N Identifier Otype ICRS (J2000)
RA
ICRS (J2000)
DEC
Mag U Mag B Mag V Mag R Mag I Sp type #ref
1850 - 2026
#notes
1 PSR J1640+2224 Psr 16 40 16.744850 +22 24 08.84119           ~ 210 0
2 PSR J1713+0747 Psr 17 13 49.5367813 +07 47 37.450240           ~ 530 1
3 PSR J1744-1134 Psr 17 44 29.4220844 -11 34 54.801320           ~ 323 1
4 PSR B1855+09 Psr 18 57 36.390620 +09 43 17.20712           DA 569 1

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