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20 EHFHGHKH@ihemqZ_fke_^mxs__\ujZ`_ gb_hij_^_eyxs__w\hexpbxkbkl_fu −1 & & ( Ω Iˆ − Hˆ eff ) a = t , ]^_ t & -\_dlhjhij_^_eyxsbci_j_oh^ubahkgh\gh]hkhklhygby ⎛ ES −VS,P− 1 −VS,P+ 1 ⎞ ⎜ ⎟ Hˆ eff = ⎜−VP −1,S EP− 1 0 ⎟ ⎜ ⎟ ⎝−VP + 1,S 0 EP+ 1 ⎠ A^_kv E LM = ELM −( i 2) Γ LM -dhfie_dkgu_d\Zabwg_j]bbkhklhygbcoZjZdl_jbamxsZy h^gh\j_f_gghiheh`_gb_ELM brbjbgmΓLM khklhygbcZ V S , P± 1 -fZljbqgucwe_ f_gli_j_oh^Zih^^_ckl\b_fkbevgh]hiheyf_`^mkhhl\_lkl\mxsbfbkhklhygbyfb IhdZaZgh qlh ijb ex[hc iheyjbaZpbb kbevgh]h ihey kms_kl\m_l mgblZjgh_ ij_h[jZah\Zgb_ ijb\h^ys__ fZljbpm wnn_dlb\gh]h ]ZfbevlhgbZgZ d kbkl_f_ ^\mo k\yaZgguokhklhygbcbh^gh]hg_k\yaZggh]hK_q_gb_nhlhbhgbaZpbbkbkl_fu©Zlhf kbevgh_ihe_ªijh[gufihe_fkwg_j]b_ckhhl\_lkl\mxs_ch[eZklbi_j_dju\Zxsbo kyj_ahgZgkh\kmq_lhfbgl_jn_j_gpbhgguownn_dlh\hdZau\Z_lky\hafh`gufij_^ klZ\blv\ZgZeblbq_kdhf\b^_\\b^_kmffuihkhklhygbyfkbkl_fu©Zlhfihe_ªIZ jZf_ljZfbmijZ\eyxsbfbbg^mpbjh\Zgghcbgl_jn_j_gpbhgghckljmdlmjhcy\eyxlky bgl_gkb\ghklbqZklhluiheyjbaZpbbihe_c σ & & T = 1− Im( t ( ΩIˆ − Hˆ eff ) t) . σ d M]eh\h_jZkij_^_e_gb_nhlhwe_dljhgh\fh`ghihemqblvba\ujZ`_gby^ey\_ jhylghklb\ue_lZnhlhwe_dljhgh\\_^bgbpm\j_f_gb\gZijZ\e_gbb k & hij_^_ey_fhc 2 d dZd a & ∫ dE : Ek dt dσ σ 2 = sin ( Θ) ( 1+ Acos( 2ϕ + ϕ0 ) dΩ 2π ]^_ ( 2) −1 ( ) 1 ( ˆ ˆ & 2 − ) ( ˆ ˆ & ⎛ ⎞ ⎜ ( ) −1 ( ) −1 ∑ ΩI −H eff t j∑ ΩI −H eff ) t ij ij' j' ⎜ ( Ωˆ− ˆ & 2 ) ( Ωˆ− ˆ & 2 ∑ I H eff t j∑ I H eff ) t ij ij' j' j j' j j' A = 2 ϕ = arg⎜ 2 2 ( 2) −1 ( ˆ ˆ & ⎜ ( 2) −1 ∑ ΩI −H eff ) t ( ) ij j ⎜ ∑ Ωˆ− ˆ & I H eff t j ⎟ ⎟⎟⎟⎟⎟ ij j , ⎝ j ⎠. >ey^ZgghcaZ^Zqb^bnn_j_gpbZevgh_k_q_gb_nhlhwe_dljhgh\\aZ\bkbfhklbhl wg_j]bb\lhqghklbih\lhjy_lihegh_k_q_gb_nhlhbhgbaZpbb
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