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Table 4:

Results of fitting spectra of some INTEGRAL GRBs with a cut-off power law model.

#
Name Fluence Cut-off power law model F-Test
    (20-200 keV) Photon index Cutoff energy E0 $\mathbf{\chi^{2}_{\rm red}}$ d.o.f. probability
    [ $10^{\rm -8}$ erg/cm2]   [keV]      

2
021219 >83.4 $0.67^{\rm -0.30}_{+0.59}$ $50^{\rm -11}_{+69}$ 1.1 45 $ 4 \times 10^{\rm -4}$
11 040323 189.9 $0.44^{\rm -0.29}_{+0.26}$ $120^{\rm -39}_{+84}$ 1.3 45 $ 2 \times 10^{\rm -4}$
13 040422 38.9 $0.89^{\rm -0.44}_{+0.40}$ $45^{\rm -13}_{+25}$ 1.1 45 $ 1 \times 10^{\rm -5}$
24 050502 101.2 $0.86^{\rm -0.24}_{+0.22}$ $91^{\rm -25}_{+47}$ 1.0 45 $ 3 \times 10^{\rm -6}$
25 050504 104.4 $0.28^{\rm -0.48}_{+0.42}$ $69^{\rm -24}_{+60}$ 1.2 45 $ 6 \times 10^{\rm -4}$
28 050525 >1027.7 $1.30^{\rm -0.22}_{+0.21}$ $83^{\rm -22}_{+40}$ 1.2 38 $ 2 \times 10^{\rm -6}$
38 060428C 185.9 $0.86^{\rm -0.20}_{+0.20}$ $85^{\rm -19}_{+34}$ 0.9 45 $ 2 \times 10^{\rm -8}$
42 061025 88.9 $0.41^{\rm -0.39}_{+0.35}$ $66^{\rm -20}_{+40}$ 1.1 45 $ 1 \times 10^{\rm -5}$
43 061122 438.6 $1.24^{\rm -0.16}_{+0.16}$ $122^{\rm -31}_{+60}$ 0.8 45 $ 2 \times 10^{\rm -7}$

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