J/A+A/703/A101        GRB X-ray plateaus                       (Guidorzi+, 2025)

Gamma-ray burst X-ray plateaus as evidence of pre-prompt afterglow. Guidorzi C., Maccary R., Maistrello M., Kobayashi S., Bulla M., Frontera F. <Astron. Astrophys. 703, A101 (2025)> =2025A&A...703A.101G 2025A&A...703A.101G (SIMBAD/NED BibCode)
ADC_Keywords: GRB ; Gamma rays ; X-ray sources Keywords: methods: data analysis - methods: statistical - gamma-ray burst: general Abstract: Most gamma-ray burst (GRB) X-ray afterglow light curves are characterised by a plateau, followed by a normal power-law decay, which is interpreted as afterglow emission, that is radiation emitted by the shocked interstellar medium that is swept up by the blast wave. Despite the numerous alternative interpretations, the origin of the plateau remains unclear. In the early years of the Neil Gehrels Swift Observatory, it was suggested that the plateau might be afterglow radiation, that started before the prompt gamma-ray emission, and its time profile would be an artefact of assuming the start time of the prompt gamma-ray emission as zero time (the so-called "prior activity model"). We aim to test the plausibility of the prior activity model by leveraging the current Swift sample of early X-ray afterglows of GRBs with measured redshifts, which is more than eight times larger than the one originally used (463 vs. 56). We modelled the GRB rest-frame X-ray afterglow luminosities assuming a simple power-law with the true reference time preceding the prompt gamma-ray emission trigger time by T0 and the X-ray luminosity L0 at the trigger time as free parameters. We tested each case applying both chi2 and runs tests. For 90% GRBs of our sample, the model provided a successful description. In ten cases the afterglow peak is identified and modelled appropriately. Using the 300 GRBs with accurate parameters' estimates, we confirm the anti-correlation between L0 and T 0 with 0.7dex scatter. In addition, selecting the subsample of 180 from the literature with reliable estimates of isotropic-equivalent released energy Egamma,iso, peak luminosity Lgamma,iso, and intrinsic peak energy Ep,i of the nuFnu spectrum of the prompt gamma-ray emission, we find a correlation between L0, T0, and Egamma,iso (0.4dex scatter) over nine decades in L0 and common to all kinds of GRBs. The afterglow likely begins in most cases before the start of the detected prompt gamma-ray emission by a lognormally-distributed rest-frame delay with a mean of 103s and 0.8dex dispersion. As also suggested by the recent discoveries of Einstein Probe of X-ray emission starting long before the prompt gamma-rays, our results suggest that the occurrence of prior activity could be much more frequent than what has tacitly been assumed so far. Description: Table 3 reports, for a selection of GRBs, the time intervals that contained internal activity and that, as such, were excluded from the modelling. Tables 4 and 5 report the results of the modelling, including the best fit parameters, for the two classes of GRBs: long, short, short with extended emission (Table 4) and the AG-rise group (Table 5). File Summary: -------------------------------------------------------------------------------- FileName Lrecl Records Explanations -------------------------------------------------------------------------------- ReadMe 80 . This file table3.dat 23 22 Time intervals that were excluded from the fit because of the presence of internal activity, for a restricted list of GRBs table4.dat 172 453 Best-fit parameters for the main group of GRBs table5.dat 178 10 Best-fit parameters for the AG-rise set -------------------------------------------------------------------------------- Byte-by-byte Description of file: table3.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 7 A7 --- GRB GRB name 9- 15 I7 s tstart Start time of internal activity interval 17- 23 I7 s tstop Stop time of internal activity interval -------------------------------------------------------------------------------- Byte-by-byte Description of file: table4.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 7 A7 --- GRB GRB name 9- 15 F7.5 --- z Redshift 18- 25 E8.2 s tstart Start time of the interval used for fit 27- 34 E8.2 s tstop Stop time of the interval used for fit 38- 42 F5.2 [10-7W] logL0 Best-fit of afterglow luminosity (L0 in erg/s) 45- 48 F4.2 [10-7W] e_logL0 Error on logL0 53- 56 F4.2 [s] logT0 Best-fit of time measured since the true beginning of the event 59- 62 F4.2 [s] e_logT0 Error on logT0 67- 70 F4.2 --- alpha Best-fit power-law index 73- 76 F4.2 --- e_alpha Error on alpha 82- 89 E8.2 --- Pvalchi2 p-value of chi2 test 96-100 F5.2 [10-7W] b_logL0 Lower boundary of 90% confidence interval for logL0 102-106 F5.2 [10-7W] B_logL0 Upper boundary of 90% confidence interval for logL0 110-113 F4.2 [s] b_logT0 Lboundary of 90% confidence interval for logT0 116-119 F4.2 [s] B_logT0 Uboundary of 90% confidence interval for logT0 123-126 F4.2 --- b_alpha Lboundary of 90% confidence interval for alpha 128-131 F4.2 --- B_alpha Uboundary of 90% confidence interval for alpha 134-141 E8.2 --- PvalRuns p-value of runs test 144-147 I4 --- Np Number of points 150-152 A3 --- Cl [L S SEE] GRB Class (G1) 155-162 F8.3 s T90 T90 duration 165-172 F8.3 s e_T90 ?=-1 Error on T90 -------------------------------------------------------------------------------- Byte-by-byte Description of file: table5.dat -------------------------------------------------------------------------------- Bytes Format Units Label Explanations -------------------------------------------------------------------------------- 1- 7 A7 --- GRB GRB name 9- 14 F6.4 --- z Redshift 17- 23 E7.1 s tstart Start time of the interval used for fit 25- 31 E7.1 s tstop Stop time of the interval used for fit 34 I1 --- FSflag [0/1] Forward Shock (1), Reverse Shock (0) 37- 41 F5.2 [10-7W] logL0 Best-fit of afterglow luminosity (L0 in erg/s) 43- 46 F4.2 [10-7W] e_logL0 Error on logL0 51- 54 F4.2 [s] logT0 Best-fit of time measured since the true beginning of the event 56- 59 F4.2 [s] e_logT0 Error on logT0 64- 67 F4.2 [s] logTp Best-fit of time measured since the true zero time 69- 72 F4.2 [s] elogTp Error on logTp 77- 80 F4.2 --- p Best-fit p (e- energy distribution index) 82- 85 F4.2 --- e_p Error on p 90- 97 E8.2 --- PvalChi2 p-value of chi2 test 102-106 F5.2 [10-7W] b_logL0 Lower boundary of 90% confidence interval for logL0 108-112 F5.2 [10-7W] B_logL0 Upper boundary of 90% confidence interval for logL0 116-119 F4.2 [s] b_logT0 Lower boundary of 90% confidence interval for logT0 122-125 F4.2 [s] B_logT0 Upper boundary of 90% confidence interval for logT0 129-132 F4.2 [s] b_logTp Lower boundary of 90% confidence interval for logTp 134-137 F4.2 [s] B_logTp Upper boundary of 90% confidence interval for logTp 141-144 F4.2 --- b_p Lower boundary of 90% confidence interval for p 146-149 F4.2 --- B_p Upper boundary of 90% confidence interval for p 152-159 E8.2 --- PvalRuns p-value of runs test 161-163 I3 --- Np Number of points 165 A1 --- Cl [L S] GRB Class (G1) 167-172 F6.2 s T90 T90 duration 174-178 F5.2 s e_T90 Error on T90 -------------------------------------------------------------------------------- Global notes: Note (G1): GRB Class as follows: L = long burst S = short burst SEE = short burst with extended emission -------------------------------------------------------------------------------- Acknowledgements: Cristiano Guidorzi, guidorzi(at)fe.infn.it
(End) Cristiano Guidorzi [Univ. Ferrara], Patricia Vannier [CDS] 29-Sep-2025
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