4.6 Article

Cosmological constraints from calibrated Yonetoku and Amati relation suggest fundamental plane of gamma-ray bursts

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IOP PUBLISHING LTD
DOI: 10.1088/1475-7516/2009/08/015

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gamma ray bursts theory; classical tests of cosmology; cosmological constant experiments

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We consider two empirical relations using data only from the prompt emission of Gamma-Ray Bursts (GRBs), the peak energy (E-p)-peak luminosity (L-p)relation (so called Yonetoku relation) and the E-p-isotropic energy (E-iso) relation (so called Amati relation). Both relations show high correlation degree, but they also have larger dispersion around the best fit function rather than the statistical uncertainty. Then we first investigated the correlation between the residuals of L-p and E-iso from the best function, and found that a partial linear correlation degree is quite small of rho L-p E-iso . E-p = 0.379. This fact indicates that some kinds of independence may exist between Amati and Yonetoku relation even if they are characterized by the same physical quantity E-p, and similar quantities L-p and E-iso which mean the brightness of the prompt emission. Therefore we may have to recognize two relations as the independent distance indicators. From this point of view, we compare constraints on cosmological parameters, Omega(m) and Omega(Lambda), using the Yonetoku and the Amati relation calibrated by low-redshift GRBs with z < 1.8. We found that they are different in 1-sigma level, although they are still consistent in 2-sigma level. In this paper, we introduce a luminosity time T-L defined by T-L = E-iso/L-p as a hidden parameter to correct the large dispersion of the Yonetoku relation. A new relation is described as (L-p/10(52) erg s(-1)) = 10(-3.87) (+/- 0.19)(E-p/keV)(1.82) (+/- 0.08)(T-L/s)(-0.34) (+/- 0.09). We succeeded in reducing the systematic error about 40% level, and might be regarded as Fundamental plane of GRBs. We show a possible radiation model for this new relation. Finally, applying the new relation to high-redshift GRBs with 1.8 < z < 5.6, we obtain (Omega(m), Omega(Lambda)) = (0.17(-0.08)(+0.15), 1.21(-0.61)(+0.07)) which is consistent with the concordance cosmological model.

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