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52
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r_gb_ Zfieblm^u gZijy`_gby d Zfieblm^_ ^_nhjfZpbc∆σ/∆ε =
E
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oZ
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–
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Ke_^m_l hlf_lblv qlh kujZy g_\medZgbabjh\ZggZy j_abgZ y\ey_lky ieZklbqghc \ke_^kl\b_ q_]h _c fh`_l [ulv ijb^ZgZ g_h[oh^bfZy nhjfZ < j_amevlZl_ \medZgbaZpbb wlZ nhjfZ nbdkbjm_lky b j_abgZ ijbh[j_lZ_l agZqbl_evgmxmijm]hklv Pbde ^_nhjfZpbb j_abgu ijb mklZgh\b\r_fky j_`bf_ ]Zjfhgbq_ kdbcaZdhgbaf_g_gby^_nhjfZpbb \dhhj^bgZlZo«^_nhjfZpbyε -gZijy `_gb_ σ» bah[jZ`Z_lky aZfdgmlhc djb\hc lg i_ley ]bkl_j_abkZ Hlgh r_gb_ Zfieblm^u gZijy`_gby d Zfieblm^_ ^_nhjfZpbc ∆σ/∆ε = E^ oZ jZdl_jbam_l`_kldhklvj_abgubgZau\Z_lky^bgZfbq_kdbffh^me_fmijm ]hklb <_ebqbgZ ]bkl_j_abkguo ihl_jv oZjZdl_jbam_lky fh^me_f \gml- j_gg_]hlj_gbyj_abguKjZ\gufhlghr_gbxm^\h_gghciehsZ^bi_leb ]bkl_j_abkZfdd\Z^jZlmZfieblm^u^_nhjfZpbc K = 2f/(∆ε)2FIZ QZklh \ ijZdlbd_ bkihevam_lky lZd`_ lZd gZau\Z_fuc dhwnnbpb_gl hlghkbl_evgh]h\gmlj_gg_]hlj_gbyξ’ij_^klZ\eyxsbckh[hchlghr_gb_ jZ[hlu jZkk_ygghc \ l_q_gb_ pbdeZ l_ iehsZ^b i_leb ]bkl_j_abkZ d mijm]hcwg_j]bb. Ijbkdjmqb\Zgbbj_abgh\h]hkehyfh`ghlZd`_ihkljhblvi_lex]bk l_j_abkZ \ dhhj^bgZlZo «djmlysbc fhf_gl M – m]he aZdjmqb\Zgby ϕ». IehsZ^vxwlhci_lebhij_^_ey_lkydhwnnbpb_gl^_finbjh\Zgbyj_abgh \h]hkehy^_fin_jZξ^. DZd ^bgZfbq_kdbcfh^mev ?^lZdbfh^mev\gmlj_gg_]hlj_gbyaZ\b kyl hl qZklhlu ^_nhjfZpbb H^gZdh \ ij_^_eZo qZklhlu « =p agZ q_gby E^bKf_gyxlkyg_agZqbl_evgh. >bgZfbq_kdbcfh^mevmijm]hklbaZf_lgh\ur_klZlbq_kdh]hhij_^_ ey_fh]hijbjZkly`_gbbj_abgh\uoh[jZaph\ Hlghr_gb_dhwnnbpb_glZ^bgZfbq_kdhc`_kldhklbj_abgudklZlbq_ kdhfm baf_gy_lky hl « ^ey fZehgZiheg_gguo b ghjfZevgh k\medZ gbabjh\Zgguo j_abg ba gZlmjZevgh]h dZmqmdZ b hl « ^ey kbevgh gZ iheg_gguo j_abg ba kbgl_lbq_kdh]h dZmqmdZ Ijb m\_ebq_gbb l_fi_jZlm ju^bgZfbq_kdbcdhwnnbpb_gl`_kldhklbbfh^mevlj_gbyj_abgu hl\_ ebqbgu dhlhjh]h aZ\bkbl ^_finbjh\Zgb_ dhe_[Zgbc kgb`Zxlky Ih j_amevlZlZf bkke_^h\Zgbc hlghkbl_evguc dhwnnbpb_gl ^_finbjh\Zgby 52
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