2008
DOI: 10.1051/0004-6361:200810269
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Classification of Swift's gamma-ray bursts

Abstract: Context. Two classes of gamma-ray bursts have been identified in the BATSE catalogs characterized by durations shorter and longer than about 2 s. There are, however, some indications for the existence of a third class. Swift satellite detectors have different spectral sensitivity than pre-Swift ones for gamma-ray bursts. Therefore we reanalyze the durations and their distribution and also the classification of GRBs. Aims. We analyze the bursts duration distribution, published in The First BAT Catalog, whether … Show more

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Cited by 88 publications
(116 citation statements)
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“…This was confirmed from further analysis of the complete BATSE dataset (Horváth 2002;Chattopadhyay et al 2007;Zitouni et al 2015). Evidence for a third lognormal component was also found in Swift/BAT data (Horváth et al 2008;Huja et al 2009;Horváth et al 2010) using duration and also from two-dimensional clustering using both duration and hardness (Veres et al 2010 Horváth & Tóth (2016), who pointed that three lognormal distributions provide a better fit to the data than two with 99.9999% confidence level. Tarnopolski (2016a) finds that for the similar Swift GRB dataset consisting of 947 GRBs, three groups are favored in the observer frame, whereas two in the rest frame.…”
Section: Introductionsupporting
confidence: 63%
“…This was confirmed from further analysis of the complete BATSE dataset (Horváth 2002;Chattopadhyay et al 2007;Zitouni et al 2015). Evidence for a third lognormal component was also found in Swift/BAT data (Horváth et al 2008;Huja et al 2009;Horváth et al 2010) using duration and also from two-dimensional clustering using both duration and hardness (Veres et al 2010 Horváth & Tóth (2016), who pointed that three lognormal distributions provide a better fit to the data than two with 99.9999% confidence level. Tarnopolski (2016a) finds that for the similar Swift GRB dataset consisting of 947 GRBs, three groups are favored in the observer frame, whereas two in the rest frame.…”
Section: Introductionsupporting
confidence: 63%
“…Horváth et al (2008) confirmed the existence of a third subgroup in the Swift dataset by applying the maximum likelihood (ML) method. Our significance of between 2.52% and 5.41% is weaker than the 0.46% significance obtained by Horváth et al (2008), as expected, because the ML method is a more robust statistical test. This is seen from new two studies, too: the ML test applied to the databases of RHESSI (Řípa et al 2009) and BeppoSAX (Horváth 2009) (Horváth 2009).…”
Section: Discussion Of the Resultsmentioning
confidence: 80%
“…Swift also observed two local maxima, although with a prominent shoulder on the left side of the long GRB peak (Horváth et al 2008a), detected by means of the maximum log-likelihood method. Huja et al (2009) also obtained a bimodal distribution with a bump on one side of the long GRB peak, although somewhat weaker.…”
Section: Discussionmentioning
confidence: 95%
“…3). Previous works on datasets from BATSE (Horváth 1998(Horváth , 2002 and Swift (Horváth et al 2008a;Huja et al 2009) indicated that a three-Gaussian is a better fit than a corresponding two-Gaussian. On the other hand, a three-Gaussian fit to RHESSI (Řípa et al 2009) data yielded only a 93% probability of being correct compared to a two-Gaussian, meaning that there is a remarkable 7% probability that the log T 90 is well described by a two-Gaussian, while for BeppoSAX (Horváth 2009) the goodness-of-fit was not reported (only the maximum log-likelihoods).…”
Section: Discussionmentioning
confidence: 99%