CG38.PDF

Similar documents
日本内科学会雑誌第102巻第4号

, 3, 6 = 3, 3,,,, 3,, 9, 3, 9, 3, 3, 4, 43, 4, 3, 9, 6, 6,, 0 p, p, p 3,..., p n N = p p p 3 p n + N p n N p p p, p 3,..., p n p, p,..., p n N, 3,,,,

29


Gmech08.dvi

プリント

F = 0 F α, β F = t 2 + at + b (t α)(t β) = t 2 (α + β)t + αβ G : α + β = a, αβ = b F = 0 F (t) = 0 t α, β G t F = 0 α, β G. α β a b α β α β a b (α β)

直交座標系の回転

本文/目次(裏白)

,.,. 2, R 2, ( )., I R. c : I R 2, : (1) c C -, (2) t I, c (t) (0, 0). c(i). c (t)., c(t) = (x(t), y(t)) c (t) = (x (t), y (t)) : (1)

#A A A F, F d F P + F P = d P F, F y P F F x A.1 ( α, 0), (α, 0) α > 0) (x, y) (x + α) 2 + y 2, (x α) 2 + y 2 d (x + α)2 + y 2 + (x α) 2 + y 2 =

untitled


1 1 sin cos P (primary) S (secondly) 2 P S A sin(ω2πt + α) A ω 1 ω α V T m T m 1 100Hz m 2 36km 500Hz. 36km 1

6 2 2 x y x y t P P = P t P = I P P P ( ) ( ) ,, ( ) ( ) cos θ sin θ cos θ sin θ, sin θ cos θ sin θ cos θ y x θ x θ P

85 4

dy = sin cos y cos () y () 1 y = sin 1 + c 1 e sin (3) y() () y() y( 0 ) = y 0 y 1 1. (1) d (1) y = f(, y) (4) i y y i+1 y i+1 = y( i + ) = y i

7-12.dvi

2.2 h h l L h L = l cot h (1) (1) L l L l l = L tan h (2) (2) L l 2 l 3 h 2.3 a h a h (a, h)

重力方向に基づくコントローラの向き決定方法

xy n n n- n n n n n xn n n nn n O n n n n n n n n

(Compton Scattering) Beaming 1 exp [i (k x ωt)] k λ k = 2π/λ ω = 2πν k = ω/c k x ωt ( ω ) k α c, k k x ωt η αβ k α x β diag( + ++) x β = (ct, x) O O x

さくらの個別指導 ( さくら教育研究所 ) A a 1 a 2 a 3 a n {a n } a 1 a n n n 1 n n 0 a n = 1 n 1 n n O n {a n } n a n α {a n } α {a

研修コーナー

z f(z) f(z) x, y, u, v, r, θ r > 0 z = x + iy, f = u + iv C γ D f(z) f(z) D f(z) f(z) z, Rm z, z 1.1 z = x + iy = re iθ = r (cos θ + i sin θ) z = x iy

untitled

tnbp59-21_Web:P2/ky132379509610002944

70 : 20 : A B (20 ) (30 ) 50 1

( ) 2.1. C. (1) x 4 dx = 1 5 x5 + C 1 (2) x dx = x 2 dx = x 1 + C = 1 2 x + C xdx (3) = x dx = 3 x C (4) (x + 1) 3 dx = (x 3 + 3x 2 + 3x +

パーキンソン病治療ガイドライン2002

日本内科学会雑誌第97巻第7号

2. 2 I,II,III) 2 x expx) = lim + x 3) ) expx) e x 3) x. ) {a } a a 2 a 3...) a b b {a } α : lim a = α b) ) [] 2 ) f x) = + x ) 4) x > 0 {f x)} x > 0,

Note.tex 2008/09/19( )

N cos s s cos ψ e e e e 3 3 e e 3 e 3 e

1 (1) ( i ) 60 (ii) 75 (iii) 315 (2) π ( i ) (ii) π (iii) 7 12 π ( (3) r, AOB = θ 0 < θ < π ) OAB A 2 OB P ( AB ) < ( AP ) (4) 0 < θ < π 2 sin θ


(1) 3 A B E e AE = e AB OE = OA + e AB = (1 35 e ) e OE z 1 1 e E xy e = 0 e = 5 OE = ( 2 0 0) E ( 2 0 0) (2) 3 E P Q k EQ = k EP E y 0

日本内科学会雑誌第98巻第4号

_0212_68<5A66><4EBA><79D1>_<6821><4E86><FF08><30C8><30F3><30DC><306A><3057><FF09>.pdf




(iii) 0 V, x V, x + 0 = x. 0. (iv) x V, y V, x + y = 0., y x, y = x. (v) 1x = x. (vii) (α + β)x = αx + βx. (viii) (αβ)x = α(βx)., V, C.,,., (1)

ε

2007年08月号 022416/0812 会告

数学概論I

1. z dr er r sinθ dϕ eϕ r dθ eθ dr θ dr dθ r x 0 ϕ r sinθ dϕ r sinθ dϕ y dr dr er r dθ eθ r sinθ dϕ eϕ 2. (r, θ, φ) 2 dr 1 h r dr 1 e r h θ dθ 1 e θ h

Dynkin Serre Weyl

DVIOUT

A = A x x + A y y + A, B = B x x + B y y + B, C = C x x + C y y + C..6 x y A B C = A x x + A y y + A B x B y B C x C y C { B = A x x + A y y + A y B B

7

pdf

( ) e + e ( ) ( ) e + e () ( ) e e Τ ( ) e e ( ) ( ) () () ( ) ( ) ( ) ( )

f : R R f(x, y) = x + y axy f = 0, x + y axy = 0 y 直線 x+y+a=0 に漸近し 原点で交叉する美しい形をしている x +y axy=0 X+Y+a=0 o x t x = at 1 + t, y = at (a > 0) 1 + t f(x, y

知能科学:ニューラルネットワーク

知能科学:ニューラルネットワーク

snkp-14-2/ky347084220200019175

°ÌÁê¿ô³ØII

mugensho.dvi

7. y fx, z gy z gfx dz dx dz dy dy dx. g f a g bf a b fa 7., chain ule Ω, D R n, R m a Ω, f : Ω R m, g : D R l, fω D, b fa, f a g b g f a g f a g bf a

v er.1/ c /(21)

JKR Point loading of an elastic half-space 2 3 Pressure applied to a circular region Boussinesq, n =

1 : f(z = re iθ ) = u(r, θ) + iv(r, θ). (re iθ ) 2 = r 2 e 2iθ = r 2 cos 2θ + ir 2 sin 2θ r f(z = x + iy) = u(x, y) + iv(x, y). (x + iy) 2 = x 2 y 2 +

極限

(MRI) 10. (MRI) (MRI) : (NMR) ( 1 H) MRI ρ H (x,y,z) NMR (Nuclear Magnetic Resonance) spectrometry: NMR NMR s( B ) m m = µ 0 IA = γ J (1) γ: :Planck c

i

x (x, ) x y (, y) iy x y z = x + iy (x, y) (r, θ) r = x + y, θ = tan ( y ), π < θ π x r = z, θ = arg z z = x + iy = r cos θ + ir sin θ = r(cos θ + i s

Chap11.dvi

() x + y + y + x dy dx = 0 () dy + xy = x dx y + x y ( 5) ( s55906) 0.7. (). 5 (). ( 6) ( s6590) 0.8 m n. 0.9 n n A. ( 6) ( s6590) f A (λ) = det(a λi)

66 σ σ (8.1) σ = 0 0 σd = 0 (8.2) (8.2) (8.1) E ρ d = 0... d = 0 (8.3) d 1 NN K K 8.1 d σd σd M = σd = E 2 d (8.4) ρ 2 d = I M = EI ρ 1 ρ = M EI ρ EI

-2-

1

untitled

大学等における社会人の受け入れ状況調査

f(x,y) (x,y) x (x,y), y (x,y) f(x,y) x y f x (x,y),f y (x,y) B p.1/14

untitled

9 5 ( α+ ) = (α + ) α (log ) = α d = α C d = log + C C 5. () d = 4 d = C = C = 3 + C 3 () d = d = C = C = 3 + C 3 =

1 1 3 ABCD ABD AC BD E E BD 1 : 2 (1) AB = AD =, AB AD = (2) AE = AB + (3) A F AD AE 2 = AF = AB + AD AF AE = t AC = t AE AC FC = t = (4) ABD ABCD 1 1

Gmech08.dvi

( ) ( )

function2.pdf

2009 I 2 II III 14, 15, α β α β l 0 l l l l γ (1) γ = αβ (2) α β n n cos 2k n n π sin 2k n π k=1 k=1 3. a 0, a 1,..., a n α a

n (1.6) i j=1 1 n a ij x j = b i (1.7) (1.7) (1.4) (1.5) (1.4) (1.7) u, v, w ε x, ε y, ε x, γ yz, γ zx, γ xy (1.8) ε x = u x ε y = v y ε z = w z γ yz

.3. (x, x = (, u = = 4 (, x x = 4 x, x 0 x = 0 x = 4 x.4. ( z + z = 8 z, z 0 (z, z = (0, 8, (,, (8, 0 3 (0, 8, (,, (8, 0 z = z 4 z (g f(x = g(

1 No.1 5 C 1 I III F 1 F 2 F 1 F 2 2 Φ 2 (t) = Φ 1 (t) Φ 1 (t t). = Φ 1(t) t = ( 1.5e 0.5t 2.4e 4t 2e 10t ) τ < 0 t > τ Φ 2 (t) < 0 lim t Φ 2 (t) = 0

本文/扉1

プログラム


Program


Œ{Ł¶/1ŒÊ −ªfiª„¾ [ 1…y†[…W ]

平成20年5月 協会創立50年の歩み 海の安全と環境保全を目指して 友國八郎 海上保安庁 長官 岩崎貞二 日本船主協会 会長 前川弘幸 JF全国漁業協同組合連合会 代表理事会長 服部郁弘 日本船長協会 会長 森本靖之 日本船舶機関士協会 会長 大内博文 航海訓練所 練習船船長 竹本孝弘 第二管区海上保安本部長 梅田宜弘

aphp37-11_プロ1/ky869543540410005590

日本内科学会雑誌第96巻第11号

微分積分 サンプルページ この本の定価 判型などは, 以下の URL からご覧いただけます. このサンプルページの内容は, 初版 1 刷発行時のものです.

1 X X A, B X = A B A B A B X 1.1 R R I I a, b(a < b) I a x b = x I 1.2 R A 1.3 X : (1)X (2)X X (3)X A, B X = A B A B = 1.4 f : X Y X Y ( ) A Y A Y A f

chap1.dvi

e a b a b b a a a 1 a a 1 = a 1 a = e G G G : x ( x =, 8, 1 ) x 1,, 60 θ, ϕ ψ θ G G H H G x. n n 1 n 1 n σ = (σ 1, σ,..., σ N ) i σ i i n S n n = 1,,

φ s i = m j=1 f x j ξ j s i (1)? φ i = φ s i f j = f x j x ji = ξ j s i (1) φ 1 φ 2. φ n = m j=1 f jx j1 m j=1 f jx j2. m

M3 x y f(x, y) (= x) (= y) x + y f(x, y) = x + y + *. f(x, y) π y f(x, y) x f(x + x, y) f(x, y) lim x x () f(x,y) x 3 -

Transcription:

............3...3...6....6....8.....8.....4...9 3....9 3.... 3.3...4 3.4...36...39 4....39 4.....39 4.....4 4....49 4.....5 4.....57...64 5....64 5....66 5.3...68 5.4...7 5.5...77...8 6....8 6.....8 6.....83 6....85 6.....86 6.....87...89 7....9 7....9 7.3...97 7.4PC... 7.5...6 7.5....6 7.5....9 7.5.3... 7.6...5

......5...6...3...33...33...37

- -

-3

φ θ r (,, -4-5

φ θ r (,, -6-7

( ( t s r e w w w M M M M M Z Y X M Z Y X,...(,,,,, Z Y X M M Z Y X M Z Y X M M t s r e, : :, :, : : z y x e S S S M d b f e c M s...( z y x t T T T M 3...(... z y x r M Z Y X z y x : : :

cos si si cos x x x x x θ θ θ θ cos si si cos y y y y y θ θ θ θ 4...( cos si si cos z z z z x θ θ θ θ r M t M 5...(... i t r v M M M M 8 : : Z M M i v

P ( X, Y, Z P ( X, Y, Z -8 P X, Y, P X, Y, ( Z ( Z P P hx / Z, hy / Z, hx / Z, hy / Z, h...( 6 ( h ( X X Y Y Z > Z P P ( X ( X * v, Y, Y v *, Z, Z v *,(/ W, M p M * j M u ( X ( X *, Y * d, Y, Z * d, X, W * d,...( 7 M u M p / h M j...( 8 M M M u p j : : : 8

-9

- -

-

-3

3-3-

i X i X i Y Y Y Y i Yi Y Y Y i X i X 3-3 3-4 i X i X i Y Y Y Y i Yi i Yi Y i X X X X i X i

3-5

t (/ t (/ Y t (/ X 3-6

Y s z z s X 3-7 (, (, α / > ' ' c (, ( c, c ' ' ' ' (, (, (, (, c ' ' (, s z

, ( / h h < / < α s, / (,, / z s z s h h h h,, ( / / < < α ( (, z s (, ( z s,,, ( / / < α ( ( ( (, ( ( } {(, ( } {( ( z s z s,, X X X X

3-8 3-9

3-3-

3-3-3

( x >, y < x ( x >, y >, y x, y x ( y >, y > x ( x <, y >, y x, y x ( x <, y < x ( x <, y <, y x, y x ( y <, y > x ( x >, y <, y x, y x ( x, y θ l { l (/}cosθ l ε {l (/} cosθ ε l l ( ε /cosθ (/ l ( ε /cosθ (/ ε l

Y / l θ { l (/}cosθ (/ cosθ X 3-4 3-5

3-6 3-7

3-8 3-9

3-3-

3-

c θ

θ 3-3 3-4

3-5 3-6

X, X, ( Y ( Y X X, A ( X X /, B ( Y Y / X X.5, Y Y.5, C ( X, Y X X A, Y Y B, C C C α ( Y Y ( X / X X X, Y Y, E α. 5 ( X, Y E > Y Y, E E X X, E E α X X

{( Y Y /( X X } (/ ( X X ( Y Y ( X X ( Y ( X Y X α ( Y Y, β ( X X X X, Y Y, E α ( X X ( X, Y E > Y Y, E E β X X, E E α X X / h, h / α < α < / {( }/( / α < {( }/{( } X, X, ( Y ( Y

( α X X, Y Y ( X, Y X X X X ( < α < / ( X X, ( Y Y X X, Y Y,, X X {( }/( ( X, Y ( X X X, Y X X X X X X, Y Y,, X X ( X, (, X ( / α < ' ( X X, ( Y Y, X X, Y Y,, X ' X {( }/( ( X, Y ( X X, X Y X X X X X X X X, Y Y X X,, X X ' ( X, X (, X ( α X X, Y Y X, Y X X, Y Y ( X X Y X X X X 4- ( < α < /

Y X X X 4- ( / α < / / / ( <...(4 α < α < / {( }/( ( < ( ( <...(4 ( <...(4 3

4...(4 ( (, 5...(4 ( ( ( ( ( ( ( X 6...(4 ( ( X X 8...(4, 7...(4 ( ( ( ( } {( > < X X X > 9...(4 ( ( X...(4 X X...(4 ( ( ( ( < X...(4 ( X > < < 3...(4 ( ( (,

4...(4 ( ( ( X 6...(4..., 5...(4 ( ( ( ( ( } {( X 7...(4 ( < < X 8...(4 ( ( X X 9...(4 ( ( ( ( < X...(4 ( X...(4 (, ( ( (, < < < < α / < α '...(4 ( ' ' ' < }/( {( '

3...(4 ( ' ( ' ' < 4...(4 ( ' ' ' < 5...(4 ( (, ' X 6...(4 ( ' ' X X 8...(4, 7...(4 ( ( ( ( } {( ' ' ' ' ' ' ' ' < X X X < 9...(4 ( ( ' ' X 3...(4 X ' ' ' X 3...(4 ( ( ( ( ( ' ' ' ' ' ' X 3...(4 ( ( ' ' X

α / α, ', ( ( ' < ' ( ( ' ( < < ' ( < <...(4 33 '... < / / / / it( x x x% y x y

4-3

it( /, it( / % %????? >? 4-4 /

it( /(, it( / %( %???? (?? ( 4-5 /

(,, 4-6

S 3 S S E Y t E 3 E 5 S 4 Y b E S 5 X l X r E 4 4-7 Cohe-Sutherld X X l X X r Y Y b Y Y X X Y t Y b X r X l Y Y t

Y Y t Y Y b X X r X X l S E S E X X l X X r X X l X X r Y Y b X X r Y Y b

P P P C P C C C C ANDC?? C? C C, P P CAND? CAND? CAND? X X l, P X X Y Y Y t, P r, P Y b, P P C 4-8

Y X l X r Y t Y b X X l X r Y t Y b 4-9 4- X, X, ( Y ( Y X < X l X > X r X < X l Y > Y t Y < Y b Y ( Y t Yb /

Y > Y t S( X, Y Y Y ( X X > ( X X ( Y ( t l Y Y > Y b X < X l X X l X > X r X X r X X r ( Yb Y( X X > ( X l X ( Y Y X X l Y > Y b X X r Y > Y b Y Y b X < X r Y Y b X X r ( Yb Y( X X > ( X r X ( Y Y Y Y b X X r X < X l X X l Y t Y t Y b Y b X l X r 4-4- X l X r

X < X l Y < Y b Y > Y t Y ( Y t Yb / Y b < Y < Yt X < X l X X l X > X r X X r Y Y ( X X > ( X X ( Y ( b l Y Y < Y b X < X r Y Y b X X r ( Yb Y( X X > ( X r X ( Y Y Y Y b X X r X < X l X X l Y > Yt Y < Y b X < X l X > X r X l < X < X r Y > Y t Y Y t Y < Y b Y Y < Y < Y b b Y t Y > Y t Y < Y b X < X l X X l

( ( ( ( Y Y X X X X Y Y l t > l X X Y t Y

Y Y t X l X r Y b X 4-3 X < X l X > X r Y < Y b Y > Y t X < X l Y < Y b Y > Y t

X < X l Y > Y t X < X l Y > Y t Y Y ( X X > ( X X ( Y ( t l Y Y < Y b ( Yb Y( X X > ( X l X ( Y Y X X < X r Y Y b ( Yb Y( X X > ( X r X ( Y Y Y X Y b X r X X l X > X r X X r X > X r ( Yt Y( X X < ( X r X ( Y Y Y Y > Y b X X r ( Yb Y( X X > ( X r X ( Y Y Y X Y b X r Y Y t Y < Y b Y Y b Y t X l

X < X l Y < Y b ( Yb Y( X X > ( X l X ( Y Y X X < X r Y < Y b Y Y b Y Y ( X X > ( X X ( Y Y ( b r Y X X r Y b Y > Y t ( Yt Y( X X < ( X l X ( Y Y X X X < X r Y > Y t Y Y t ( Yt Y( X X < ( X r X ( Y Y Y Y t X X r X X l X > X r X X r X X l X X r Y Y b Y Y t ( Yb Y( X X < ( X l X ( Y Y X Y X l Y b ( Yt Y( X X > ( X l X ( Y Y X Y X l Y t X l l

( Yb Y( X X < ( X r X ( Y Y X Y X r Y b ( Yt Y( X X > ( X r X ( Y Y X Y X r Y t

l X r X Y b Y t.5.5 6 ST NN UCS 5 5 6 ST NN UCS 5 5 6 ST NN UCS.5.5 6 ST NN UCS.5.5 6 ST NN UCS 5 8.5.5 4 4 3.5.5 5 8 8.5 ST NN UCS 5.5 8.5 5.5.5 3 3.5 5 5 4.5.5 5.5 8.5 7 ST NN UCS 5.5 8.5 7.5 3 3.5 5 5 4.5.5 5.5 8.5 8.5 ST NN UCS 7 9 3 4 4 3 6 6 5 3 7 3.5 ST NN UCS 4-4 Stte l X r X Y b Y t 3.5 3.5 6 ST NN UCS 5.5 3.75 4 4 4 5.5 3.75 ST NN UCS 6.5 6.5.5.5 4 4 4.5.5 6.5 8 ST NN UCS 3.5 3.5 6 ST NN UCS 3.5 3.5 6 ST NN UCS 4 9.5 7.5 3 3 3 4 9.5 4.5 ST NN UCS 4 9.5 3.5 4 4 4 4 9.5 3.5 ST NN UCS 4 9.5 3.5 4 4 4 4 9.5 3.75 ST NN UCS 5.5 6.5.5 4 4 4.5.5 5.5 7.5 ST NN UCS 4-5 Stte

l X r X Y b Y t 7 9.5.5.5 4 4 4.5.5 5 7 8 ST NN UCS 7 8 3 3 3 4 7 5 ST NN UCS 8.5.5.5 4 4 4.5.5 5 8 9 ST NN UCS 7 6 3 3 3 4 7 3 ST NN UCS 8 9.5.5.5 4 4 4.5.5 5 8 8 ST NN UCS 8 4 8 5 ST NN UCS 8 7 3 3 3 4 8 4 ST NN UCS 8 8 3 3 3 4 8 5 ST NN UCS 9.5.5.5 4 4 4.5.5 5 9 9 ST NN UCS 4-6 Stte9

5-

5-

5-3 85, 563

5-4 5-5

5-6 5-7

5-8 VM

5-9 VM

5- VM

5-

5-

,,.,,,.

5-3

,.,,,,.,.,.,,,.,,,.,,,. CAS,.,,,.,,.,,,.,,,., Coputer Motio.,,,.,,,,., Ituitive Surgicl.,., 3,, 5: 3:.,,.,,.,

,.

,.,..,,,,,.,,.,,.,.,. 3,,. 36,.,. 4,.,, 36,.

5,.,,.. 6,,.,,,, /.,,,,. 7,,.,,.,,. 8,,,.,. 9.,.,,,.,,,.,,.,,,.,.,,.,,.,,,.,,,.,,..,,,.,

,,.,,,,.,,,,.,,,,..,.,.,,,.,.,.,,.,.,,.,,.. 3,.,,,,,. 4,. 5. 6,.,,.

,,.,,.,,,,.,,.,,.,.,.,,.,,,.,,.,,,,.,,.,,.,,,.,,,.,,,,,.

7-

7-

7-3

7-4 7-5

7-6 PC

7-7

x b (,,- z - ' b' Y Z - X Y ' b' α 7-8 7-9

b ' b ' α α Z Y u - Y X s ' α b p q b' (,,- r p q o z - t X ( v (b 7-

cos...(7 - si (, / si (,, /, si (cos cos si si, cos si ( si cos si si, cos si (,, ( r for r where r if h r if z y x F, >, θ π η π θ η π φ π θ θ η θ φ θ φ θ θ θ φ θ φ θ X(Y Z h ( (b z X Y r θ ϕ r siθ - 7- θ r θ si...(7 (cos (cos cos η η θ h h z 3...(7 / (( cos h z η π θ η / si ( r 4...(7 / (( cos / si ( h z r η π θ

5...(7 / (( cos / ( si h z r π θ X Z -z h(cosη (x,y,z si r θ θ h 7- z h z / (( cos / ( si h z r π θ ( y x ( si y x θ

( (b 7-3

7-4

7-5

7-6 PC

7-7

7-8

7-9 7-7-

x x x x x q r( q r r < x q r q q ( < r < ( r q r x q q ( < r < ( r q x q r x x x x x x x x q r( q r r < x ( q r ( q r ( q q ( < r < ( r q x q r x q x x x x x.,

x x x / x x q r( q r r < x q r q < r < x q r q x / ( q r / ( j r / j ( r / ( j ( q x r ( j x / ( q r / ( j r/ j {( r /} ( j q x x x / x q x q r x / ( q r / ( j / j j q x x / ( q r / ( j / j (/ ( j q x x x / x x x / x ( j ( j x x x x q r( q r < r < x ( q r ( q r q x ( x q r q x x

x x x x x x x x x x x q r (q r r < x q r (q r r < r r x x ( q r ( q r ( q q ( r r q q q q ( r r ( r r > x ( q ( q q q x x x x x x x x x r r x x ( q r q ( q q r q q x q q q q x ( x x x x x x x x r r x x q ( q r ( q q r q q x q q q q x ( x x x x x x x x r r x x q q q q x q q x x x x x x x x x x x x x x x x x

x x x / x q x q r( q r r < x q r x / ( q r / ( j r / j ( r / j q x x / ( q r / ( j r/ j {( r / } j q x x x / x x x x x x x x x x x x q r (q r r < x q r (q r r < x x ( q r ( q r ( q q ( r r q q q q ( r r ( r r < x q q x x x x x x x x x x x x x x q r( q r r < x q r r ( q r ( q r q x x q q x x x x x

< α / h < / α h Y b b b z X A- </h</ ( b b h x ( / h x /...( A x h / h / h / z b ( h h / s b h z h /, s h, z ( h h /...( A x x x / x

h h / h h h h / h h /...( A 3 s ( h j, j ( h j h / ( j / j h / h / ( h ( h / ( h / h / z ( h h / ( j / j (/ j ( j / ( h / z h / ( h ( h / ( h / h / ( h z...( A 4 h /, s h, z ( h h / s < α / < / Y, z...( A 5 α, z z s X A- </</ x ( / x /...( A 6

x /( /( /(...( A 7 x ( / x ( (/...( A 8 ( x...( 9 A {( } ( ( ( x x..( A ( x x z z s z ( (...( A s. ( ( s z....( A, ( (

s ( (,...( 3 z A.,., x x x x x x x x x x ( ( x, x x x ( (...( 4 A x x x / x x...( 5 A,...( 6 A ( (...( 7 A, ( (...( A 8 x x x x x x x x x x x (, x x x ( (,

9...( ( A / x x x x /...( A ( (,...( ( A ( s (,...( A s x x x x x ( (

z (,, 3...( ( A z ( (, z s (, ( 4...(,, A z s. / / < α α, Y X s z z A-3 / / <

x 5...( > A x x ( x > ( x,, 6...( ( A x 7...( ( > A x x ( ( x > 8...( ( ( A x.,, ( ( ( ( ( ( ( } {( x x 9...(... A

s z x ( } {( x z. 3...( ( } {( ( } {( A z s ( ( } {( z s 3...( ( } {( ( A ( ( ( (, ( 3...( ( } {(, ( } {( ( A z s x x x x x x x x x x ( (, ( ( x x x x ( ( ( ( (

33...( ( ( ( ( A / x x x x / x (, 34...( ( A 35...( ( A ( ( ( ( ( ( 36...(... A ( ( ( (, (, 37...( A ( ( ( x x x x ( x ( ( ( ( ( } {( (

38...( ( ( } {( ( A ( ( } {( ( ( ( ( } {( ( ( s ( } {( (, ( 39...( A s ( ( } {( ( ( ( } {( ( ( } {(, ( z 4...( A z ( ( ( (, ( ( } {(, ( } {( ( z s 4...(,, A z s.

/ / < < h α α, h, / (,, / z s z s h h h h / / < < α α,, ( (, z s (, ( z s,, / / < α α,, ( ( ( (, ( ( } {(, ( } {( ( z s z s,,