2024A&A...682A.167M


Query : 2024A&A...682A.167M

2024A&A...682A.167M - Astronomy and Astrophysics, volume 682A167 (2024/2-1)

ICAROGW: A python package for inference of astrophysical population properties of noisy, heterogeneous, and incomplete observations.

MASTROGIOVANNI S., PIERRA G., PERRIES S., LAGHI D., CANEVA SANTORO G., GHOSH A., GRAY R., KARATHANASIS C. and LEYDE K.

Abstract (from CDS):

We present ICAROGW 2.0, a pure python code developed to infer the astrophysical and cosmological population properties of noisy, heterogeneous, and incomplete observations. The code has mainly been developed for compact binary coalescence (CBC) population inference with gravitational wave (GW) observations. It contains several models for the masses, spins, and redshift of CBC distributions and it is able to infer population distributions, as well as the cosmological parameters and possible general relativity deviations at cosmological scales. Here, we present the theoretical and computational foundations of ICAROGW 2.0 and describe how the code can be employed for population and cosmological inference using (i) only GWs, (ii) GWs and galaxy surveys, and (iii) GWs with electromagnetic counterparts. We discuss the code performance on GPUs, finding a gain in computation time of about two orders of magnitude when more than 100 GW events are involved in the analysis. We have validated the code by re-analyzing GW population and cosmological studies, finding very good agreement with previous results.

Abstract Copyright: © The Authors 2024

Journal keyword(s): gravitation - gravitational waves - methods: data analysis - methods: statistical - cosmological parameters - cosmology: observations

Simbad objects: 44

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Number of rows : 44
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 GrW 190814 GWE 00 55.8 -27 05           ~ 433 0
2 GrW 170814 GWE 03 11.0 -44 57           ~ 157 0
3 GrW 170817 GWE 13 09 48.0850 -23 22 53.343           ~ 2683 0
4 GrW 170608 GWE ~ ~           ~ 127 0
5 GrW 170809 GWE ~ ~           ~ 69 0
6 GrW 170818 GWE ~ ~           ~ 75 0
7 GrW 190408 181802 GWE ~ ~           ~ 46 0
8 GrW 190503 185404 GWE ~ ~           ~ 40 0
9 GrW 190513 205428 GWE ~ ~           ~ 39 0
10 GrW 190519 153544 GWE ~ ~           ~ 56 0
11 GrW 190521 074359 GWE ~ ~           ~ 40 0
12 GrW 190630 185205 GWE ~ ~           ~ 40 0
13 GrW 190706 222641 GWE ~ ~           ~ 55 0
14 GrW 190708 232457 GWE ~ ~           ~ 34 0
15 GrW 190727 060333 GWE ~ ~           ~ 40 0
16 GrW 190828 065509 GWE ~ ~           ~ 40 0
17 GrW 190915 235702 GWE ~ ~           ~ 41 0
18 GrW 191109 010717 GWE ~ ~           ~ 50 0
19 GrW 191204 171526 GWE ~ ~           ~ 37 0
20 GrW 191222 033537 GWE ~ ~           ~ 30 0
21 GrW 200129 065458 GWE ~ ~           ~ 55 0
22 GrW 200224 222234 BH ~ ~           ~ 44 0
23 GrW 200311 115853 GWE ~ ~           ~ 40 0
24 GrW 170823 GWE ~ ~           ~ 69 0
25 GrW 190412 GWE ~ ~           ~ 169 0
26 GrW 190512 180714 GWE ~ ~           ~ 43 0
27 GrW 190517 055101 GWE ~ ~           ~ 64 0
28 GrW 190521 GWE ~ ~           ~ 409 0
29 GrW 190602 175927 GWE ~ ~           ~ 51 0
30 GrW 190701 203306 GWE ~ ~           ~ 43 0
31 GrW 190707 093326 GWE ~ ~           ~ 38 0
32 GrW 190720 000836 GWE ~ ~           ~ 39 0
33 GrW 190728 GWE ~ ~           ~ 48 0
34 GrW 190828 063405 GWE ~ ~           ~ 41 0
35 GrW 190910 112807 GWE ~ ~           ~ 34 0
36 GrW 190924 021846 GWE ~ ~           ~ 50 0
37 GrW 150914 GWE ~ ~           ~ 674 1
38 GrW 191216 213338 GWE ~ ~           ~ 37 0
39 GrW 200112 155838 GWE ~ ~           ~ 28 0
40 GrW 200202 154313 GWE ~ ~           ~ 26 0
41 GrW 200225 060421 GWE ~ ~           ~ 35 0
42 GrW 191129 134029 GWE ~ ~           ~ 32 0
43 GrW 151226 GWE ~ ~           ~ 275 1
44 GrW 170104 GWE ~ ~           ~ 186 1

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