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13
-
—
-
-
-
-
-
:
()
1
2
ε= +
,1,2,3
=
. (3.2)
-
() () ()
0
,,,
ε= +ε.
-
–
() () ()
σ=σ+τ
, (3.3)
()
,τ —
–
()
ν
:
() ()()
=σ +τ ν
,
—
ε
.
13 31
.
+−
≠
13 kf_s_gby \ h[eZklb hqZ]Z k ]em[bghc m[u\Zxl wdkihg_g- pbZevgh ih^ iehkdhklvx jZa ju\Z b ebg_cgh — gZ^ g_c L_gahj ^_nhjfZpbb kj_- ^u kh^_j`bl khklZ\eyxsmx hibku\Zxsmx gZqZevgmx ^_- nhjfZpbx ^h a_fe_ljyk_gby b ^_nhjfZpbx ijbh[j_l_g gmx kj_^hc \ ijhp_kk_ \kiZ- ju\Zgby \ hqZ]h\hc ahg_ a_f- e_ljyk_gby L_gahj ^_nhjfZ- pbb k\yaZgghc k ih^\b`dhc \ hqZ]_ ijbgylh kqblZlv fZeuf H[uqgh _]h ij_^klZ\eyxl \ \b^_ l_gahjZ Dhrb: εLM = 1 2 (XLM + X ML ) , =1,2,3 . (3.2) L M Iheguc l_gahj ^_nhj- fZpbb & 0 & & Jbk <_jlbdZevgZy khklZ\eyxsZy kf_s_ εLM ( [ , W ) = HLM ( [ , W ) + εLM ( [ , W ) . gbc gZ jZaju\_ X13+ ≠ X31 − . Ijb a_fe_ljy k_gbb kdZq_d kf_s_gbc ihjh`^Z_l k_ckfbq_ GZijy`_gby gZ jZaju- kdb_ \hegu \_ \ujZ`Zxlky l_gahjhf IbheZ–Dbjo]hnnZ σLM ( [ W ) = σLM ( [ ) + τLM ( [ W ), & & & (3.3) ]^_ τLM ( [&, W ) — l_gahj \gmlj_ggbo gZijy`_gbc L_gahj IbheZ–Dbjo]hnnZ hij_^_e_g lh]^Z dh]^Z kms_kl\mxl \g_r gb_ ih hlghr_gbx d jZaju\m kbeu ^_ckl\mxsb_ \ gZijZ\e_gbb ν M ( [ ): & )L ( [ W ) = σLM + τLM ( [ W )ν M ( [ ) , & & & Z lZd`_ — ^_nhjfZpbb εLM .
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