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84
1.
3
15
2
0
1,33 10
r
MA=⋅ ,
2. Abe
2
0,5
r
ALW L== , ,LW —
5
4.0 10uL
−
=⋅ ,
Purcaru and Berchemer (1982):
()( )
0
log 1,5 0,02 log 15,25 0,05
r
MA
=± + ±
(18.13)
55
110 610
u
L
−−
⋅≤≤⋅ (18.14)
84 Wg_j]_lbq_kdb_ fZ]gblm^u [he__ khhl\_lkl\mxl hibkZgbx l_dlhgbq_kdbo ijhp_kkh\ k_ckfbq_kdhfm b pmgZfb ihl_gpbZeZf Fhf_glgu_ hibku\Zxl klZlbq_kdb_ ih^\b`db \ hqZ]h\hc ahg_ Ba ^jm]bo gZb[he__ \Z`guo khhlghr_gbc ke_^m_l mdZaZlv ke_^mx sb_ 1. f_`^m k_cfbq_kdbf fhf_glhf b iehsZ^vx jZaju\Z 3 M 0 = 1,33 ⋅ 10 Ar , 15 2 2. ihemq_ggh_ Abe A^_kv Ar = LW = 0,5L2 , L,W — ^ebgZ b rbjbgZ jZaju\Z Kj_^gyy ih^\b`dZ ih jZaju\m u = 4.0 ⋅ 10−5 L , Z kj_^g__ hlghr_gb_ ^ebgu jZaju\Z d _]h rbjbg_ hdheh < ^jm]hf \b^_ [ueh ^Zgh khhlghr_gb_ Purcaru and Berchemer (1982): log M 0 = (1,5 ± 0,02 ) log Ar + (15, 25 ± 0,05) (18.13) ^\hcgZy eh]Zjbnfbq_kdZy aZ\bkbfhklv f_`^m k_ckfbq_kdbf fhf_glhf b ijhly`_gghklvx jZaju\Z Ijb h^bgZdh\hf k_ckfbq_kdhf fhf_gl_ ^ey f_`ieblh\uo a_fe_ljyk_gbc k^\b]h\h]h lbiZ ijhly`_gghklv hqZ]Z \ jZa [hevr_ q_f ^ey \gmljbieblh\uo a_fe_ljyk_gbc Hlghr_gb_ f_`^m \_eb qbghc kf_s_gby gZ jZaju\_ d ijhly`_gghklb jZaju\Z hij_^_ey_lky \ bg l_j\Ze_ u 1 ⋅ 10 −5 ≤ ≤ 6 ⋅ 10−5 (18.14) L ^ey f_`ieblh\uo b \gmljbieblh\uo a_fe_ljyk_gbc LZd dZd wlh hlghr_ gb_ g_ aZ\bkbl hl f_oZgbafZ hqZ]Z ^ey \gmljbieblh\uo a_fe_ljyk_gbc bf__l f_klh [he__ \ukhdh_ lj_gb_ kp_ie_gby q_f ^ey f_`ieblh\uo GZ dehg djb\uo gZ aZ\bkbfhklyo ^ebgu hqZ]Z hl k_ckfbq_kdh]h fhf_glZ kbevguo a_fe_ljyk_gbc k fZ]gblm^hc [he__ jZ\_g Wlh khhl\_lkl \m_l lhfm qlh k_ckfbq_kdbc fhf_gl ijhihjpbhgZe_g d\Z^jZlm ^ebgu hqZ ]Z RbjbgZ hqZ]Z ijhihjpbhgZevgZ ahg_ lj_sbggh\Zlhklb \ kljmdlmjZo eblhkn_ju ?keb ]em[bgZ ]bihp_gljZ g_ ij_\hkoh^bl df jZaf_j hqZ]h \hc ahgu fh`_l hij_^_eylvky lhevdh ih ijhly`_gghklb hqZ]Z
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