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30
,Eh
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ϕ
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−−=
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?keb `_ bkke_^m_fuc h[jZa_p y\ey_lky ihemijh\h^gbdhf beb
baheylhjhf lh mjh\_gv N_jfb ki_dljhf_ljZ jZkiheZ]Z_lky ]^_-lh \
aZij_s_gghc ahg_ bkke_^m_fh]h fZl_jbZeZ qlh kms_kl\_ggh aZljm^gy_l
lhqghklv hij_^_e_gby ?
Ba\_klgh qlh iheh`bl_evguc we_dljbq_kdbc
aZjy^ gZdZieb\Z_fucgZh[jZap_\ijhp_kk_h[emq_gby\ke_^kl\b_\ue_lZ
bag_]hwe_dljhgh\fh`_lk^\bgmlvhklh\gu_mjh\gbZlhfh\gZg_kdhevdh
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±−−=
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fZl_jbZeZki_dljhf_ljZ
< ijbgpbi_ ih\_joghklguc kehc bkke_^m_fh]h \_s_kl\Z fh`_l
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(5.5.)
30 ? k\ = hν − E dbg − ϕ ki , ]^_ϕki –jZ[hlZ\uoh^ZfZl_jbZeZki_dljhf_ljZ ?keb `_ bkke_^m_fuc h[jZa_p y\ey_lky ihemijh\h^gbdhf beb baheylhjhf lh mjh\_gv N_jfb ki_dljhf_ljZ jZkiheZ]Z_lky ]^_-lh \ aZij_s_gghc ahg_ bkke_^m_fh]h fZl_jbZeZ qlh kms_kl\_ggh aZljm^gy_l lhqghklv hij_^_e_gby ?k\ Ba\_klgh qlh iheh`bl_evguc we_dljbq_kdbc aZjy^ gZdZieb\Z_fuc gZ h[jZap_ \ ijhp_kk_h[emq_gby\ke_^kl\b_\ue_lZ bag_]hwe_dljhgh\fh`_lk^\bgmlvhklh\gu_mjh\gbZlhfh\gZg_kdhevdh we_dljhgh\hevlbkhhlghr_gb_ ijbgbfZ_l\b^ ? k\ = hν − E dbg − ϕ ki ± ? aZj , (5.5.) \ dhlhjhf ?aZj – jZaghklv ihl_gpbZeh\ ih\_joghklgh]h kehy \_s_kl\Z b fZl_jbZeZki_dljhf_ljZ < ijbgpbi_ ih\_joghklguc kehc bkke_^m_fh]h \_s_kl\Z fh`_l aZjy`Zlvky dZd iheh`bl_evgh lZd b hljbpZl_evgh ih hlghr_gbx d ki_dljhf_ljm Wlh aZ\bkbl hl fgh]bo nZdlhjh\ j_`bfZ jZ[hlu j_gl]_gh\kdhc ljm[db ki_dljhf_ljZ m]eZ f_`^m h[jZaphf b ihlhdhf d\Zglh\ j_gl]_gh\kdh]h baemq_gby lhdZ nhlhwe_dljhgh\ b jZaghklb ihl_gpbZeh\ f_`^m h[jZaphf b ^_j`Zl_e_f H^gZdh ^ey ba[_`Zgby g_hij_^_e_gghklb\hij_^_e_gbb?aZjijbbaf_j_gbb?k\bkihevamxlf_lh^u jZaebqguoklZg^Zjlh\ KZfuf jZkijhkljZg_gguf \g_rgbf klZg^Zjlhf ^h gZklhys_]h \j_f_gbhklZ_lkywg_j]byebgbbK 1s w<ihy\eyxsZyky\ki_dlj_hl kehy m]e_\h^hjh^h\ hk_^Zxsbo gZ h[jZap_ \ j_amevlZl_ ijhgbdgh\_gby iZjh\^bnnmabhggh]hfZkeZ^_]ZaZpbbhj]Zgbq_kdboijhdeZ^hdbl^
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