论文标题

FRB 121102的重复行为:周期性,等待时间和能量分布

Repeating behaviour of FRB 121102: periodicity, waiting times and energy distribution

论文作者

Cruces, M., Spitler, L. G., Scholz, P., Lynch, R., Seymour, A., Hessels, J. W. T., Gouiffès, C., Hilmarsson, G. H., Kramer, M., Munjal, S.

论文摘要

重复的快速无线电爆发FRB 121102的检测被群集聚集,即使在最早的重复爆发中也值得注意。最近,有人认为源活动是周期性的,表明聚类反映了尚未确定的周期性。我们与Effelsberg望远镜,Green Bank望远镜和Arecibo天文台进行了广泛的多波长运动,以遮蔽Gran望远镜加拿大省(Optical)(光学),Nustar(X射线)和Integral(gamma-ray)。我们检测到36次与Effelsberg的爆发,一个脉冲宽度为39 \,MS,是FRB 121102的最大爆发。在同时nustar观察过程中检测到一爆,我们将5- $σ$上限的$ 5- $σ$上限为$ 5 \ times10^{47} $ erg on 3 frest the the the the the x-79---79 \,kev and x-ray and x-ray。我们使用165小时的Effelsberg观测值测试了周期性假设,并发现周期性为161美元$ \ pm $ 5天。我们预测,从2020-07-09到2020-10-14,随后从2020-12-17到2021-03-24处于活动状态。我们将单个观察中连续爆发之间的等待时间与韦布尔和泊松分布进行了比较。我们得出的结论是,强烈的聚类确实是周期性活动的结果,并表明,如果排除了几毫秒分离的事件,则到达时间是泊松分布的。我们用$ {\ sim} 10^{38} $ - $ 10^{39} $ erg对爆发的累积能量分布进行建模,并发现它是由倾斜度为$γ= -1.1 \ pm 0.2 $的势力范围很好地描述的。我们建议,单个幂律可能是许多数量级的数据描述符。

Detections from the repeating fast radio burst FRB 121102 are clustered in time, noticeable even in the earliest repeat bursts. Recently, it was argued that the source activity is periodic, suggesting that the clustering reflected a not-yet-identified periodicity. We performed an extensive multi-wavelength campaign with the Effelsberg telescope, the Green Bank telescope and the Arecibo Observatory to shadow the Gran Telescope Canaria (optical), NuSTAR (X-ray) and INTEGRAL (gamma-ray). We detected 36 bursts with Effelsberg, one with a pulse width of 39\,ms, the widest burst ever detected from FRB 121102. With one burst detected during simultaneous NuSTAR observations, we place a 5-$σ$ upper limit of $5\times10^{47}$ erg on the 3--79\,keV energy of an X-ray burst counterpart. We tested the periodicity hypothesis using 165-hr of Effelsberg observations and find a periodicity of 161$\pm$5 days. We predict the source to be active from 2020-07-09 to 2020-10-14 and subsequently from 2020-12-17 to 2021-03-24. We compare the wait times between consecutive bursts within a single observation to Weibull and Poisson distributions. We conclude that the strong clustering was indeed a consequence of a periodic activity and show that if the few events with millisecond separation are excluded, the arrival times are Poisson distributed. We model the bursts' cumulative energy distribution with energies from ${\sim}10^{38}$-$10^{39}$ erg and find that it is well described by a power-law with slope of $γ=-1.1\pm 0.2$. We propose that a single power-law might be a poor descriptor of the data over many orders of magnitude.

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