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28
()
()
µξ
τ
=
µξ
τ
. (6.5)
ξ
=
:
()
()
()()
λ
ξ
τ
=λ
ξ
τ
λ+
µξ
τ
. (6.6)
λ+
µ
λ
[]
ΣΣ
=Σ=νΣ
∫∫ ∫∫
. (6.7)
()
=∗
. (6.8)
—
-
1
=
∑
∆=
µ⋅
, (19)
28
< y\ghf \b^_ fZljbpm ^ey qbklh]h k^\b]Z fh`gh ij_^klZ\blv
µ X ( ξ τ )
P= . (6.5)
µ X ( ξ τ )
>ey lj_sbgu hlju\Z \ iehkdhklb ξ
= :
λ X ( ξ τ )
P= λ X (ξ τ )
. (6.6)
(λ + µ ) X (ξ τ )
Lh _klv lj_sbgZ hlju\Z ij_^klZ\ey_l kh[hc kmi_jihabpbx lj_o
\_dlhjguo ^bihe_c k khhlghr_gb_f Zfieblm^ λ + µ We_f_gl hlju
λ
\Z wd\b\Ze_gl_g p_gljm jZkrbj_gby b ^\mf k`bfZxsbf ^\hcguf kbeZf
[_a fhf_glZ
L?GAHJ K?CKFBQ?KDH=H FHF?GL:
L_gahj k_ckfbq_kdh]h fhf_glZ jZ\_g bgl_]jZem hl l_gahjZ iehlgh
klb k_ckfbq_kdh]h fhf_glZ
0 ST = ∫∫ P STG Σ = ∫∫ [XL ]ν M FLMST G Σ . (6.7)
Σ Σ
B lh]^Z ^ey wnn_dlb\gh lhq_qgh]h bklhqgbdZ fh`gh aZibkZlv
XQ ( [& W ) = 0 ST ∗ *QS T .
(6.8)
< l_hjbb k_ckfbq_kdh]h hqZ]Z l_gahj fhf_glZ — wlh \oh^ghc kb]gZe
b ^ey ihemq_gby \_dlhjZ kf_s_gby gZ g_]h gZ^h ih^_ckl\h\Zlv l_gahjhf -
_]h jZg]Z
Bgl_j_kguc ijbf_j bkihevah\Zgby l_gahjZ k_ckfbq_kdh]h fhf_glZ
[ue ij_^eh`_g ;jxghf ?keb fgh]h jZaebqguo a_fe_ljyk_gbc bf_xl h^
gm b lm `_ iehkdhklv jZaju\Z lh kmffZjgZy ih^\b`dZ ih jZaju\Zf [m^_l
jZ\gZ
1 L
∑ 0 ST
∆8 = L =1 , (19)
µ⋅6
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