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37
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37 ]^_kmffbjh\Zgb_\_^_lkyih\k_fjahgZfbfgh`bl_evh[mkeh\e_g^\mfy \hafh`gufbhjb_glZpbyfbkibgZ\Ze_glguowe_dljhgh\Ω; –h[t_fahgu ;jxeexwgZ ?keb \ nhjfme_ i_j_clb hl ^_dZjlh\hc kbkl_fu dhhj^bgZl d kbkl_f_ \ dhlhjhc dhhj^bgZlgu_ ih\_joghklb kh\iZ^Zxl k bahwg_j]_lbq_kdbfb lh ihemqbf gZb[he__ jZkijhkljZg_ggh_ \ujZ`_gb_ ^eyn(E): (2Ω o ) n( E ) = ( 2π ) 3 ∑ ∫ & ds & , () ∇k E p k (7.4.) E p ( k )= Eo p \dhlhjhfbgl_]jbjh\Zgb_ijhba\h^blkyihbahwg_j]_lbq_kdhcih\_joghklb & () E p k = E o ahgu;jbeexwgZ Ihkdhevdm\agZf_gZl_e_ih^agZdhfbgl_]jZeZ\ujZ`_gby klhbl & & ]jZ^b_gl ∇ k E p ( k ) lh \k_ hkh[_gghklb ahgghc kljmdlmju E( k ) gZc^ml hljZ`_gb_ gZ djb\hc n ? jZkij_^_e_gby iehlghklb khklhygbc \ \b^_ hkh[_gghkl_c
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