1996
DOI: 10.2172/212549
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Cosmological gamma-ray bursts

Abstract: Los A h m s National Laboratory, an affirmative adion/equal opportunity employer, is oprated by the University of Callom& for the U.S. Department of Energy under contrad W-7405-ENG36. By acceptance of this article, the publisher recognizes that the U.S. Government retains a nonexclusive. royaltyfree license io publish cf reproduce the published form of this contrbution. or to allow others The LOS Alamos w. National Laboratory mquesis that the publisher identify this article as work pedormed under t F m No. 836… Show more

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Cited by 89 publications
(121 citation statements)
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“…burst, so the value of t A should lie between 15 s and 65 s, and therefore we can get the initial Lorentz factor 250 < γ 0 < 900, which is consistent with the lower limit estimates base on the γ-γ attenuation calculation (Fenimore et al 1993). …”
Section: Fitting the Afterglow Of Grb 021211supporting
confidence: 87%
“…burst, so the value of t A should lie between 15 s and 65 s, and therefore we can get the initial Lorentz factor 250 < γ 0 < 900, which is consistent with the lower limit estimates base on the γ-γ attenuation calculation (Fenimore et al 1993). …”
Section: Fitting the Afterglow Of Grb 021211supporting
confidence: 87%
“…Together this leads to a decrease in the estimated optical depth by a factor of Γ 2+2α , where α ∼ 2 is the spectral index, namely the exponent of the photon number distribution. Various estimates 20,21,22,23 , of the Lorentz factor Γ based on the compactness problem lead to comparable values, Γ ≥ 100, (see 23 for a critical review). Today we have independent direct observational evidence for such ultra-relativistic motion.…”
Section: The Compactness Problem and Ultra-relativistic Motionmentioning
confidence: 99%
“…However, the Lorentz factor of the outflow is not an observable quantity. Several methods have been proposed to estimate the Lorentz factor (Γ) base on different hypothesis or fireball models: a lower limit can be obtained by requiring the Lorentz factor is large enough to make the observed most energetic photon not to annihilate (Krolik & Pier 1991;Fenimore et al 1993;Woods & Loeb 1995;Baring & Harding 1997). If cutoffs are observed on the high end of the spectra of prompt emissions, the exact values of Lorentz factor rather than lower limits can be derived by assuming the optical depth equals unity for photons with cutoff energies (Lithwick & Sari 2001;Ackermann et al 2011;Tang et al 2015).…”
Section: Introductionmentioning
confidence: 99%