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Tablica 1.

Rentgenovskie poslesvecheniya gamma-vspleskov.
Nablyudatel'nye dannye


GRB $z$ Epoha nabl.
(chasy)		 Potok
($10^{-13}$ erg cm$^{-2}$ s$^{-1}$)		 $\alpha_X$ $\theta_{\rm jet}$ Ssylka
970111 -- 24.0 $1.05\pm 0.46$ $-0.4\pm 3.2^a$ -- [1,2]
    30.7 $0.95\pm 0.34$   -- [2]
970228 0.695 8.5 $33.8\pm 3.3$ $-1.27\pm 0.14$ -- [2,3]
    12.7 $28\pm 4$     [2]
    92.4 $1.5\pm 0.4$     [2]
970402 -- 9.9 $2.9\pm 0.4$ $-1.35\pm 0.55$ -- [2]
    16.8 $1.5\pm 0.4$     [2]
970508 0.835 13.1 $7.13$ $-1.1\pm 0.1$ 0.391 [4,5]
    72.3 $4.3\pm 0.5$     [2]
    104 $2.3\pm 0.7$     [2]
970815 -- 89.6 $<1$ -- -- [6]
970828 0.958 4.0 $118$ $-1.42$ 0.128 [5,7]
    42.6 $4.1$     [7]
971214 3.418 8.1 $9.0\pm 0.9$ $-1\pm 0.2$ $>0.100$ [2,5]
    28.9 $2.1\pm 0.4$     [2]
971227 -- 16.5 $2.5\pm 0.7$ $-1.12\pm 0.06$ -- [8]
980326 $\sim 1^b$ 8.5 $<16$ -- $<0.110$ [9]
980329 -- 8.4 $14\pm 2.1$ $-1.55\pm 0.3$ 0.081 [10,11]
    11.8 $6.2\pm 1.2$     [10]
    16.4 $3.4\pm 1.0$     [10]
    23.7 $2.7\pm 0.7$     [10]
    43.6 $1.1\pm 0.4$     [10]
980515 -- 11 $2.0^{+0.5}_{-0.9}$ -- -- [12]
980519 $<2^c$ 10.9 $5.3\pm 1.0$ $-1.7\pm 0.7$ 0.040 [13,14]
    15.3 $2.0\pm 0.4$     [13]
    21.5 $1.6\pm 0.5$     [13]
    27.2 $0.8\pm 0.4$     [13]
980613 1.096 9.9 $7.1\pm 1.9$ $-0.92\pm 0.62$ $>0.226$ [2]
    23.4 $4.0\pm 0.8$     [2]
980703 0.966 34.0 $4.0\pm 1$ $-1.24\pm 0.18$ 0.200 [2,15]
981226 -- 14.0 $4.0$ $-1.3\pm 0.4$ -- [16]
990123 1.600 6.4 $124\pm 11$ $-1.41\pm 0.05$ 0.089 [2,5]
    23.4 $19.1\pm 2.2$     [2]
990217 -- 11 $<1.1$ -- -- [12]
990510 1.619 8.7 $47.8\pm 3.1$ $-1.41\pm 0.18$ 0.054 [5,14,17]
    10.1 $40.5\pm 2.6$     [17]
    11.7 $32.8\pm 3.7$     [17]
    13.4 $22.8\pm 2.8$     [17]
    15.3 $24.1\pm 2.7$     [17]
    17.1 $18.5\pm 3.1$     [17]
    19.1 $20.9\pm 2.3$     [17]
    24.0 $12.1\pm 1.4$     [17]
    26.3 $9.9\pm 1.1$     [17]
    29.4 $7.8\pm 1.1$     [17]
990627 -- 11.9 $3.5$ -- -- [18]
990704 -- 10.1 $10.1\pm 2.9$ $-1.3\pm 0.3$ -- [19]
    13.4 $8.9\pm 2.2$     [19]
    23.3 $3.1\pm 2.0$     [19]
    26.8 $2.9\pm 1.6$     [19]
990705 0.840 14.5 $1.9\pm 0.6$ -- 0.096 [5,20]
990806 -- 13.6 $5.5\pm 1.5$ $-1.4\pm 0.7$ -- [21]
    34.3 $1.5\pm 0.6$     [21]
990907 -- 11 $10.2\pm 5.6$ -- -- [12]
991014 -- 11 $4.0^{+1.4}_{-1.2}$ -- -- [12]
991216 1.020 4.0 $1240\pm 40$ $-1.61\pm 0.07$ 0.051 [5,14,22]
    10.9 $250\pm 10$     [22]
000115 -- 2.9 $270$ $<-1$ -- [23]
000210 0.846 11 $4.0\pm 1.0$ $-1.38\pm 0.03$ -- [24]
000214 -- 14.9 $5$ $-1.8$ -- [25]
    22.1 $2.5$     [25]
000528 -- 11 $2.3\pm 1.0$ -- -- [12]
000529 -- 9.0 $2.8$ -- -- [26]
000926 2.037 54.9 $2.23\pm 0.77$ $-3.7\pm 1.5^a$ 0.140 [14,27]
    66.5 $0.94\pm 0.14$     [27]
001025 -- 50.4 $0.53\pm 0.10$ $-3\pm 1.9^a$ -- [28]
001109 -- 19.3 $7.1\pm 0.5$ -- -- [29]
010214 -- 7.7 $6$ $<-1.6$ -- [30]
    24.1 $<0.5$     [30]
010220 -- 20.8 0.33 $-1.2\pm 1.0$ -- [28]
010222 1.477 8.9 $101\pm 11$ $-1.33\pm 0.04$ 0.080 [14,31]
    32.7 $18.7\pm 1.8$     [31]
    54.4 $9.9\pm 0.5$     [31]
011211 2.14 11.0 $1.9$ $-1.7\pm 0.2$ -- [32]
020322 -- 18.8 $3.5\pm 0.2$ $-1.26\pm 0.23$ -- [33]
020405 0.698 41.0 $13.6\pm 2.5$ $-1.15\pm 0.95^d$ 0.285 [34,35,36]
020813 1.254 31.9 $22$ $-1.42\pm 0.05$ 0.066 [37,38]
021004 2.323 31.4 $4.3\pm 0.7$ $-1.0\pm 0.2$ 0.240 [39,40]

Kolonki tablicy (sleva napravo):

  1. nazvanie vspleska (nomer);
  2. krasnoe smeshenie;
  3. epoha (moment) nablyudeniya posle vspleska;
  4. rentgenovskii potok;
  5. pokazatel' krivoi bleska ( $F_X\propto t^{\alpha_X}$);
  6. ugol rastvora dzheta;
  7. ssylki otkuda vzyaty dannye o rentgenovskom potoke i ugle rastvora dzheta.

Primechaniya:

a Iz-za bol'shoi neopredelennosti velichiny $\alpha_X$ byla ispol'zovana mediana vyborki $\langle\alpha_X\rangle=-1.33\pm 0.38$.
b Krasnoe smeshenie polucheno putem podgonki krivoi bleska sverhnovoi SN1998bw [41].
c Krasnoe smeshenie polucheno po nablyudeniyam opticheskogo poslesvecheniya v polose U [42].
d Svyazannyi s dzhetom izlom na krivoi bleska nastupil pri t=0.95 - do nachala rentgenovskih nablyudenii. Dlya polucheniya dannyh na moment t=10 chasov ispol'zovalsya model'nyi fit (Berger et al. in prep.).


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