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60
22 2
22 2
22
22 2
10,
10,
∂φ ∂φ
−+=
′
α∂ ∂
∂ψ ∂ψ
−+=
′
β∂ ∂
(13.2)
λ+ µ
α=
ρ
— -
µ
=
ρ
β —
S-
2
2
2
2
exp 1 ,
exp 1 ,
′
φ= ± −
α
′
ψ
=±−
β
(13.3)
ω
= —
∂∂ ∂
τ=λ + +µ =
∂∂ ∂
y = 0, (13.4)
∂∂
τ=µ +
∂∂
. (13.5)
V,
— –
=α.
()
′
+∞
−∞
∆∆
′
−=−
∫
π
.
()
=
()
′
=
=
.
π
.
60
Y 2 ∂ 2φ ∂ 2φ
1 − 2
+ = 0,
α ∂[′2 ∂\ 2
(13.2)
Y ∂ 2ψ ∂ 2ψ
1 − 2 2 + 2 = 0,
β ∂[′ ∂\
]^_ α = λ + µ — kdhjhklv jZkijhkljZg_gby J-\heg β = µρ — kdhjhklv
ρ
jZkijhkljZg_gby S-\heg MjZ\g_gby bf_xl j_r_gb_ \ \b^_ wdkihg_g
pbZevguo nmgdpbc hibku\Zxsbo jZkijhkljZg_gb_ g_h^ghjh^guo \heg
Y
2
φ = exp LN[ ′ ± N\ 1 − 2 ,
α
(13.3)
Y
2
ψ = exp LN[ ′ ± N\ 1 − 2 ,
β
]^_ N = ω — \hegh\h_ qbkeh
F
=jZgbqgu_ mkeh\by ^ey gZijy`_gbc
∂8 ∂9 ∂9
τ \\ = λ + + µ ∂ = ijb y = 0, (13.4)
∂[ ∂\ \
∂8 ∂9
τ [\ = µ + . (13.5)
∂ \ ∂ [
=jZgbqgu_ mkeh\by ^ey kf_s_gbc b mkeh\b_ g_ij_ju\ghklb V,
Z lZd`_ — ^ey gZijy`_gbc – iha\heyxl ihkljhblv kbkl_fm
mjZ\g_gbc ^ey hij_^_e_gby ihl_gpbZeh\ Hij_^_ebl_ev __ jZ\_g gm
ex ^ey Y = α .
Ij_h[jZah\Zgb_ Nmjv_ hl ]jZgbqgh]h mkeh\by ijb\h^bl _]h d
\b^m
∆X ∆X +∞ HLN[′
+ ( − [′) = − ∫ GN .
π −∞ LN
Kf_s_gb_ 8 ( [ \ W ) bkiulu\Z_l kdZq_d ijb \ = Ihi_j_qgZy dhf
ihg_glZ 9 ( [ \ W ) bf__l hkh[_gghklv ijb [′ = beb [ = YW .
< ki_dljZevghf ij_^klZ\e_gbb h[_ wlb nmgdpbb bf_xl h^gm b lm `_
ki_dljZevgmx iehlghklv g_aZ\bkbfh hl qZklhlu b ihklhygguc k^\b] nZa
jZ\guc π .
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