Finally, from (22) we get:
∂a
∂E
ξ (1 - a)
(1 - δ) (ξ - α)
a
β ξ ζ — a α / αd∖ ∙-a , ∙ , . ∙(1-a) _1 , a(1-ξ)
-—- 1—ξ—L — 1 + a∖ (^ξ^) Aξ-aE(1-δ×∙-a) L ∙-a
μβ (1 — δ) (1 — βδ) ∖ ⅛-a
I (1 + β — 2βδ)2 )
(a (ξ + θ) — ξ)
ξ-a(ξ + θ)
ξ-a
η
(aη)a-∙ (a (ξ + η + θ)
a(∙+η + θ)-ξ
ξ-a
ξ (1 — a)
(1 — δ) (ξ — a)
a
β ξ'ζ — a ∖ ( ad∖ ∙-a . ∙ a(1-ξ) + δ(ξ-a) a(1-ξ)
-—β I—ξ—L — 1 + a∖ (ɪ) Aξ-aE (1-δ)(∙-a) L ∙-a
∙(1 -a)
μ β (1 — δ)(1 — βδ) ʌ ξ-a
к (1 + β — 2βδ)2 J
(a (ξ + θ) — ξ)
∙-a(∙ + θ) aη a(ξ+η + θ)-∙
∙-a (aη)a-∙ (a (ξ + η + θ) — ξ) ∙-a
and then:
∂a
∂L
a (1 — ξ)
ξ — a
(ξ
-a
1 + a)(aξd)
, g ∙(1 -a) a(1 -∙) _ 1
A∙-a E(1-,5)(g-a) L ∙-a
ξ(1 -a)
• (β(11+β⅛F) !—“ (° (ξ + θ) "ξ> + (an) (° « + ’ + *) →)
a(∙+n+θ)- ∙
ξ-a
and also:
∂a
∂A
a (1 — ξ)
ξ — a
a
ξ ξ — a r к a ad∖ ∙-a , ∙ ι , g(1-a) 2a-ξ(1 + a)
I—-—L — 1 + a∖ (^ξy Aξ-aE(1-δ)(∙-a)L ∙-a
μ β (1 — δ) (1 — β⅛) ∖ '"∙∙"
I (1 + β — 2βδ)2 )
∙ -a(ξ+θ) aη a(ξ+n+θ) -ξ
(a (ξ + θ) — ξ) ∙-a (aη)a-∙ (a (ξ + η + θ) — ξ) ∙-a
a
β ξζ — a r , ʌ aad∖ ξ-a ,~__1 π g(1-a) r a(1-g)
-—β 1—ξ—L — 1 + a] (ɪ) Aξ-a 1E(1-δ)(ξ-a)L ξ-a
ββ (1 — δ) (1 — βδ)∖ ξ-a
к (1 + β — 2βδ)2 )
ξ -a(ξ + θ) aη a(ξ+η + θ) -ξ
(a (ξ + θ) — ξ) ξ-a (aη)a-ξ (a (ξ + η + θ) — ξ) ξ-a
a
β ξζ — a r , ʌ aadʌ ξ-a „-a- g(1-a) ra(1-0
-—— 1—ξ—L — 1 + aj (ɪ) Aξ-aE(1-δ)(ξ-a)L ξ-a
μ β (1 — δ)(1 — βδ) β ⅛X
f (1+ β — 2βδ)2 )
ξ -a(ξ + θ) aη a(ξ+η + θ) -ξ
(a (ξ + θ) — ξ) ξ-a (aη)a-ξ (a (ξ + η + θ) — ξ) ξ-a
and finally:
∂a
∂d
a
(⅛='∙ — 1+ -)Cτ)∙a
a i ξ ,, g(1-a) a a(1-g)
—Aξ-a E(1-δ)(ξ-a) L ξ-a
ξ
∕β (1 — δ)(1 — βδ) ∖
к (1 + β — 2βδ)2 J
ξ(1-a)
ξ-a
ξ -a(ξ + θ) aη
(a (ξ + θ) — ξ) ξ-a (aη)a-ξ (a (ξ + η + θ) — ξ)
a(ξ+n + θ)-ξ
ξ-a
37
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