Possible existence of Ep-Lp and Ep-Eiso correlations for Short Gamma-Ray Bursts with a factor 5 to 100 dimmer than those for Long Gamma-Ray Bursts

preprint2013arXivOpen access

Abstract

We analyzed correlations among the rest frame spectral peak energy EpE_{\rm p}, the observed frame 64ms peak isotropic luminosity LpL_{\rm p} and the isotropic energy EisoE_{\rm iso} for 13 Short Gamma Ray Burst (SGRB) candidates having the measured redshift zz, T90obs/(1+z)<2T_{\rm 90}^{\rm obs}/(1+z)<2 sec and well determined spectral parameters. A SGRB candidate is regarded as a misguided SGRB if it is located in the 3-σintσ_{\rm int} dispersion region from the best-fit function of the EpE_{\rm p}--EisoE_{\rm iso} correlation for Long GRBs (LGRBs) while the others are regarded as secure SGRBs possibly from compact star mergers. Using 8 secure SGRBs out of 13 SGRB candidates, we tested whether EpE_{\rm p}--EisoE_{\rm iso} and EpE_{\rm p}--LpL_{\rm p} correlations exist for SGRBs. We found that EpE_{\rm p}--EisoE_{\rm iso} correlation for SGRBs(Eiso=1051.42±0.15ergs−1(Ep/774.5keV)1.58±0.28E_{\rm iso} =10^{51.42 \pm 0.15}{\rm erg s^{-1}} ({E_{\rm p}}/{\rm 774.5 keV})^{1.58 \pm 0.28}) seems to exist with the correlation coefficeint r=0.91r=0.91 and chance probability p=1.5×10−3p=1.5\times10^{-3}. We found also that the EpE_{\rm p}--LpL_{\rm p} correlation for SGRBs(Lp=1052.29±0.066ergs−1(Ep/774.5keV)1.59±0.11L_{\rm p} = 10^{52.29 \pm 0.066}{\rm erg s^{-1}} ({E_{\rm p}}/{\rm 774.5 keV})^{1.59 \pm 0.11}) is tighter than EpE_{\rm p}--EisoE_{\rm iso} correlation since r=0.98r=0.98 and p=1.5×10−5p=1.5\times10^{-5}. Both correlations for SGRBs are dimmer than those of LGRBs for the same EpE_{\rm p} by factors ∼\sim100 (EpE_{\rm p}--EisoE_{\rm iso}) and ∼\sim 5(EpE_{\rm p}--LpL_{\rm p}). Applying the tighter EpE_{\rm p}--LpL_{\rm p} correlation for SGRBs to 71 bright BATSE SGRBs, we found that pseudo redshift zz ranges from 0.097 to 2.258 with the mean <z><z> of 1.05. The redshifts of SGRBs apparently cluster at lower redshift than those of LGRBs (<z>∼2.2<z>\sim 2.2 ), which supports the merger scenario of SGRBs.

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