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ihegy_lkyl_
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>ey kms_kl\mxsbo rZlmgh\ ihke_^g__ mkeh\b_ dZd ijZ\beh g_ \u ihegy_lkyl_ 2 2 mri lri + mrd lrd − lri lrd mr ≠ 0 . (5) Wlh h[tykgy_lky g_Z^_d\Zlghklvx ^\mofZkkh\hc aZf_sZxs_c kbkl_ fuj_ZevgufrZlmgZfH^gZdhqbkeh\u_agZq_gbywlhcjZagbpuhq_gvg_ agZqbl_evgu b ijZdlbq_kdb gZ lhqghklb jZkq_lh\ g_ kdZau\Zxlky Ihwlhfm lj_lvbfmkeh\b_fh[uqghij_g_[j_]ZxlBai_j\uo^\momkeh\bcke_^m_l l mri = mr rd , (6) lr l mrd = mr ri . (7) lr LZdbfh[jZahf^eylhqgh]hhij_^_e_gby\_ebqbguijb\_^_gguofZkk mr.i bmr.dg_h[oh^bfhagZlv\_ebqbgmhlj_adh\lr.i blr.dl_iheh`_gb_ p_gljZ fZkk rZlmgZ AgZq_gby ijb\_^_gguo fZkk rZlmgZ fh`gh hij_^_ eblvZgZeblbq_kdbfiml_fbebwdki_jbf_glZevgufbf_lh^Zfb :gZeblbq_kdb_ f_lh^u ijbf_gyxl \ ijhp_kk_ jZajZ[hldb ^\b]Zl_ey, dh]^Zj_ZevgucrZlmghlkmlkl\m_lbbf__lkyebrv_]hq_jl_`<wlhfkem qZ_ rZlmg jZa[b\Zxl gZ hl^_evgu_ we_f_glu fZkkZ b iheh`_gb_ p_gljZ fZkkudhlhjuohij_^_eyxlihq_jl_`mAZl_fba\_klgufbf_lh^Zfbkljh yl fgh]hm]hevgbd kbe b \_j_\hqguc fgh]hm]hevgbd hldm^Z hij_^_eyxl iheh`_gb_p_gljZfZkkrZlmgZb^Ze__gZoh^ylkyfZkkumr.i bmr.d. Wdki_jbf_glZevgu_ f_lh^u ijbf_gyxl ^ey ijb\_^_gby fZkk kms_kl \mxsborZlmgh\Dwlbff_lh^Zfhlghkylkyf_lh^u\a\_rb\ZgbybdZqZgby Ih f_lh^m \a\_rb\Zgby ij_^\Zjbl_evgh \a\_r_gguc rZlmg mklZgZ\ eb\Zxl\_jog_cbgb`g_c]heh\dZfbgZijbafuh^gZbadhlhjuogZoh^blv gZqZr_\_kh\dZdihdZaZghgZjbk >h[Z\e_gb_fkhhl\_lkl\mxs_]h]jmaZ ∆ * gZqZrm\_kh\ijb\h^ylbo \ khklhygb_ jZ\gh\_kby RZlmg ijb wlhf [m^_l gZoh^blv \ jZ\gh\_kghf ]hjbahglZevghfiheh`_gbbih^^_ckl\b_fkbeuly`_klbrZlmgZ Gr bj_ Zdpbyfb 5 : b 5< ^_ckl\mxsbo\lhqdZo:b<. Mqblu\Zy qlh 5 : = ∆* b lr = lri + lrd khklZ\ey_f mjZ\g_gby fh- f_glh\^_ckl\mxsbokbehlghkbl_evghlhqdb<: ∑ 0 % = beb R Alr − Gr lrd = 0 , hldm^Z 14
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