The Kolmogorov–Smirnov test for three redshift distributions of long gamma-ray bursts in the Swift Era
Yun-Ming Dong, T. Lu
Abstract
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Yun-Ming Dong, T. Lu
Abstract
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We investigate redshift distributions of three long burst samples, with the first sample containing 131 long bursts with observed redshifts, the second including 220 long bursts with pseudo-redshifts calculated by the variability-luminosity relation, and the third including 1194 long bursts with pseudo-redshifts calculated by the lag-luminosity relation, respectively. In the redshift range 0–1 the Kolmogorov–Smirnov probability of the observed redshift distribution and that of the variability-luminosity relation is large. In the redshift ranges 1–2, 2–3, 3–6.3 and 0–37, the Kolmogorov–Smirnov probabilities of the redshift distribution from lag-luminosity relation and the observed redshift distribution are also large. For the GRBs, which appear both in the two pseudo-redshift burst samples, the KS probability of the pseudo-redshift distribution from the lag-luminosity relation and the observed reshift distribution is 0.447, which is very large. Based on these results, some conclusions are drawn: i) the V-L i so relation might be more believable than the τ- L is o relation in low redshift ranges and the τ- L iso relation might be more real than the V-L iso relation in high redshift ranges; ii) if we do not consider the redshift ranges, the τ- L is o relation might be more physical and intrinsical than the V-L i so relation.
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We investigate redshift distributions of three long burst samples, with the first sample containing 131 long bursts with observed redshifts, the second including 220 long bursts with pseudo-redshifts calculated by the variability-luminosity relation, and the third including 1194 long bursts with pseudo-redshifts calculated by the lag-luminosity relation, respectively. In the redshift range 0–1 the Kolmogorov–Smirnov probability of the observed redshift distribution and that of the variability-luminosity relation is large. In the redshift ranges 1–2, 2–3, 3–6.3 and 0–37, the Kolmogorov–Smirnov probabilities of the redshift distribution from lag-luminosity relation and the observed redshift distribution are also large. For the GRBs, which appear both in the two pseudo-redshift burst samples, the KS probability of the pseudo-redshift distribution from the lag-luminosity relation and the observed reshift distribution is 0.447, which is very large. Based on these results, some conclusions are drawn: i) the V-L i so relation might be more believable than the τ- L is o relation in low redshift ranges and the τ- L iso relation might be more real than the V-L iso relation in high redshift ranges; ii) if we do not consider the redshift ranges, the τ- L is o relation might be more physical and intrinsical than the V-L i so relation.
Key concepts: Redshift, Astrophysics, Physics, Luminosity, Gamma-ray burst, Astronomy, Galaxy