橡試験直前配布.PDF
|
|
|
- あいと がうん
- 6 years ago
- Views:
Transcription
1
2 d d/ /
3 P 0 d P 0 +d P 0 +d d P 0 +d=p 0 -d/ d/
4 P 0 P 0 +d=p 0 -d/ d/ Tayler d P 0 +dp 0 /dd dp 0 /dd= -P 0 d/ d/ /P 0 dp 0 /d= -/ / /P 0 dp 0 = -/ / d logp 0 =-/ /+cons. P 0 =e -/ / =0 0 0
5 +d f d d f d=p 0 d/ d/=e -/ / / d f =e -/ / / [ ] / / λ λ e / λd = e 0 = 0 = 0 λ / e d λ = λ 0
6 = y=e - =/ y=e -/ / y=e / / = y=e - = =/ y=e -/ y=e / / / =
7 [ ] λ λ λ λ λ / / 0 / 0 / / e e e d e = = = = = =/ / y y y e y log log / log / λ λ λ λ = = = = /λ e y =
8 y = e /λ
9 y = e /λ y = e / λ log y = / λ = λlog y = λlog y
10 F X U0 U< X=F - U 0
11 rnd 0 double ep_rndin { reurn *log/rnd;} a b ep_rnda ep_rndb
12
13 . 0 ep_rnda. ep_rndb a ep_rnda. 3b.
14 queue.c #include <sdio.h> #include <mah.h> 3 #include <sdlib.h> 4 #define NofClerk 3 5 enum even_ype {arivalfinish}; 6 sruc even_node { 7 long ime; 8 enum even_ype ype; 9 in clerk_id; 0 sruc even_node *ne; }; long mean_arival_inerval; 3 long mean_operaion_inerval; 4 long qui_ime; 5 in clerk_busy[nofclerk]; 6 in nof_person_in_queue; 7 long curren_ime; 8 sruc even_node *even_roo; 9 void even_addlong inervalenum even_ype ypein clerk_id; 0 long ep_rndlong mean_inerval; BSD
15 queue.c main in mainin argcchar **argv{ in i; 3 sruc even_node *rm_even; 4 ifargc!=4{ 5 prinf"usage: queue arival_inerval operaion_inerval qui_ime n"; 6 reurn ; 7 } 8 sscanfargv[]"%d"&mean_arival_inerval; 9 sscanfargv[]"%d"&mean_operaion_inerval; 30 sscanfargv[3]"%d"&qui_ime; 3 fori=0;i<nofclerk;i++ clerk_busy[i]=0; 3 nof_person_in_queue=; 33 curren_ime=0; 34 even_roo=null; 35 even_addep_rndmean_arival_inervalarival0;. 66 }
16 36 for;;{ 37 ifcurren_ime>qui_imereurn 0; 44 for;;{ 45 if!nof_person_in_queue break; 46 fori=0;i<nofclerk;i++{ 47 if!clerk_busy[i] break; 48 } 49 ifi==nofclerk break; 50 clerk_busy[i]++; 5 nof_person_in_queue--; 5 even_addep_rndmean_operaion_inervalfinishi; 53 } 54 rm_even=even_roo; 55 even_roo=rm_even->ne; 56 curren_ime=rm_even->ime; 57 ifrm_even->ype==arival{ 58 nof_person_in_queue++; 59 even_addep_rndmean_arival_inervalarival0; 60 } 6 else ifrm_even->ype==finish 6 clerk_busy[rm_even->clerk_id]=0; 63 else ; 64 freerm_even; 65 } queue.c main 38 /* */ 39 prinf"ime=%3d nof_p=%3d" curren_imenof_person_in_queue; 40 fori=0;i<nofclerk;i++ 4 prinf" busy[%d]=%d"iclerk_busy[i]; 4 prinf" n"; 43 /* */
17 67 void even_addlong inervalenum even_ype ypein clerk_id{ 68 sruc even_node *new_even; 69 sruc even_node *even; 70 new_even=sruc even_node *mallocsizeofsruc even_node; 7 new_even->ime=curren_ime+inerval; 7 new_even->ype=ype; 73 new_even->clerk_id=clerk_id; 74 ifeven_roo==null{ 75 new_even->ne=null; 76 even_roo=new_even; 77 reurn; 78 } 79 ifeven_roo->ime>new_even->ime{ 80 new_even->ne=even_roo; 8 even_roo=new_even; 8 reurn; 83 } 84 foreven=even_roo;;even=even->ne{ 85 ifeven->ne==null{ 86 new_even->ne=null; 87 even->ne=new_even; 88 reurn; 89 } 90 ifeven->ne->ime>new_even->ime{ 9 new_even->ne=even->ne; 9 even->ne=new_even; 93 reurn; 94 } 95 } 96 } queue.c even_add
18 queue.c ep_rnd 97 long ep_rndlong mean_inerval{ 98 double r; 99 r=doublemean_inerval*logdoublerand_max/doublerandom; 00 reurn longr; 0 } random0 RAND_MAX
19 v e v e3 e e5 e4 e6 e7 v3 e8 v4
20 G= =V E V V V V V v e v e3 V ={v v 3 } V ={v v 4 } e v3 e5 e4 e8 e6 v4 e7 E ={e e 4 e 5 e 8 } CE =V V
21
22 G =V E G =V E E E G G G G G G
23 G= =VE G G
24
25
26
27 A B readera wrier readerb
28 sae machine
29 marked graph
30 NG OK OK NG
31 free choice ne
32 fork join selec
33 simple Peri ne
34
35 Peri Peri
36
37 TOP Daa Flow Diagram
38 DFD
39
40 DFD
41 TOP MiniSpec
42 Mealey
43 A B C D A=BCD E=F+G+H J=K* E F o G o H o J K*
44 * o o
45 decision ree 5g 90 50g60 5g0 50g90 5g30 50g30
46 decision able decision able 3
47
48 BDD 3 90 no yes 5g no yes no no yes yes
49 GFq q m p p { 0 L p } p mod p
50 i + F F F GF p GF p m GF p m
51 m F GF m p F α m GF p α m 0 p α = α α L α m p α p m = m GF p
52 α m F F α = 0 α m Gα m α m = Gα m m GF p i α α m i m α = a0 + aα + L + am α a 0 a m a L 0 a m a a L m GF p
53 GF / GF m α + α = + α = 0 α = α
54 b b F = f 0 + f + L + fb + b α GF b α α
55 a0 a L a b GF b a = a 0 + aα + L + a b α b α α
56 3 3 b a b a a a α α α α = L b α 0 0 = = b b f b f f F α α α α L = b b b f f f α α α L = b b b b b b f a a f a a f a a α α α L a α b b b b b f a a f a a f a L
57 a α b b b b b f a a f a a f a L b b f f f f a a a L L L L L L L L L L a 0 a b a a L
58 f f a 0 a a b- f 0 f f f b- M
59 ++ 4 M ++ 4 = a 0 a a a 3 a 0 a a a 3
60 Mersenne Twiser GF = 3... ^9937- ^ ^
61 M - M
62 0 d p = md m = nt n p00= p0=0 0 p+t=/p-d+/p+d
63 d d d p p d p d p T d T p T p + = + d p p p d p p T p + = +
64 d d d p p d p d p T d T p T p + = + T d 0 d T p p T d p = 0 p δ =
65 d d d p p d p d p T d T p T p + = + p md = nt = T d p T d p = 0 p δ =
66 p T d p = p D p = D > 0 0 p δ = D e D p 4 4 = π
67 µ σ N µ σ µ σ f = e πσ p = e 4D 4πD D = σ
68 T d / n + n - nt md pmd nt + n n = + n n + n = m p md nt n n + n n! p md nt = nc + n = + + n! n n! n
69 n! p md nt n! n n! n n = nc + n = + + n + + n = n n + n = m p md nt = n + n!! n! n = n n! + m n! m! n
70 3 3 n n n ne n n π! log log! log π + + n n n n n m e n nt md p = π
71 D e D p 4 4 = π n m e n nt md p = π md = nt = T d D = n m n T d d m e nd e nt T d nt md p 4 4 = = π π
72 m p md nt = e n πn d m p md nt = e n πnd
73 3 m p md nt = e n πnd p n m md d md d
74 -l n l n v h l / l l τc = v h
75 -l A B l A 0 l n d n τc B n d l 0
76 3 -l A B l n τ c 0 n d l 0 l n d
77 4 n -l A n B l 0 n d l 0 l n d / dn d l
78 5 A B dn d l τ c -l l l dn τ c d l τ c D
79 6 + n D n D + n D n n n = D +
80 7 7 + = + n n D n n D n n D n = = +
B
B YES NO 5 7 6 1 4 3 2 BB BB BB AA AA BB 510J B B A 510J B A A A A A A 510J B A 510J B A A A A A 510J M = σ Z Z = M σ AAA π T T = a ZP ZP = a AAA π B M + M 2 +T 2 M T Me = = 1 + 1 + 2 2 M σ Te = M 2 +T
N cos s s cos ψ e e e e 3 3 e e 3 e 3 e
3 3 5 5 5 3 3 7 5 33 5 33 9 5 8 > e > f U f U u u > u ue u e u ue u ue u e u e u u e u u e u N cos s s cos ψ e e e e 3 3 e e 3 e 3 e 3 > A A > A E A f A A f A [ ] f A A e > > A e[ ] > f A E A < < f ; >
TOP URL 1
TOP URL http://amonphys.web.fc.com/ 1 19 3 19.1................... 3 19.............................. 4 19.3............................... 6 19.4.............................. 8 19.5.............................
,. Black-Scholes u t t, x c u 0 t, x x u t t, x c u t, x x u t t, x + σ x u t, x + rx ut, x rux, t 0 x x,,.,. Step 3, 7,,, Step 6., Step 4,. Step 5,,.
9 α ν β Ξ ξ Γ γ o δ Π π ε ρ ζ Σ σ η τ Θ θ Υ υ ι Φ φ κ χ Λ λ Ψ ψ µ Ω ω Def, Prop, Th, Lem, Note, Remark, Ex,, Proof, R, N, Q, C [a, b {x R : a x b} : a, b {x R : a < x < b} : [a, b {x R : a x < b} : a,
1 (Berry,1975) 2-6 p (S πr 2 )p πr 2 p 2πRγ p p = 2γ R (2.5).1-1 : : : : ( ).2 α, β α, β () X S = X X α X β (.1) 1 2
2005 9/8-11 2 2.2 ( 2-5) γ ( ) γ cos θ 2πr πρhr 2 g h = 2γ cos θ ρgr (2.1) γ = ρgrh (2.2) 2 cos θ θ cos θ = 1 (2.2) γ = 1 ρgrh (2.) 2 2. p p ρgh p ( ) p p = p ρgh (2.) h p p = 2γ r 1 1 (Berry,1975) 2-6
1 1 x y = y(x) y, y,..., y (n) : n y F (x, y, y,..., y (n) ) = 0 n F (x, y, y ) = 0 1 y(x) y y = G(x, y) y, y y + p(x)y = q(x) 1 p(x) q(
1 1 y = y() y, y,..., y (n) : n y F (, y, y,..., y (n) ) = 0 n F (, y, y ) = 0 1 y() 1.1 1 y y = G(, y) 1.1.1 1 y, y y + p()y = q() 1 p() q() (q() = 0) y + p()y = 0 y y + py = 0 y y = p (log y) = p log
LLG-R8.Nisus.pdf
d M d t = γ M H + α M d M d t M γ [ 1/ ( Oe sec) ] α γ γ = gµ B h g g µ B h / π γ g = γ = 1.76 10 [ 7 1/ ( Oe sec) ] α α = λ γ λ λ λ α γ α α H α = γ H ω ω H α α H K K H K / M 1 1 > 0 α 1 M > 0 γ α γ =
( ) ( ) 1729 (, 2016:17) = = (1) 1 1
1729 1 2016 10 28 1 1729 1111 1111 1729 (1887 1920) (1877 1947) 1729 (, 2016:17) 12 3 1728 9 3 729 1729 = 12 3 + 1 3 = 10 3 + 9 3 (1) 1 1 2 1729 1729 19 13 7 = 1729 = 12 3 + 1 3 = 10 3 + 9 3 13 7 = 91
研修コーナー
l l l l l l l l l l l α α β l µ l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l l
LCR e ix LC AM m k x m x x > 0 x < 0 F x > 0 x < 0 F = k x (k > 0) k x = x(t)
338 7 7.3 LCR 2.4.3 e ix LC AM 7.3.1 7.3.1.1 m k x m x x > 0 x < 0 F x > 0 x < 0 F = k x k > 0 k 5.3.1.1 x = xt 7.3 339 m 2 x t 2 = k x 2 x t 2 = ω 2 0 x ω0 = k m ω 0 1.4.4.3 2 +α 14.9.3.1 5.3.2.1 2 x
£Ã¥×¥í¥°¥é¥ß¥ó¥°(2018) - Âè11²ó – ½ÉÂꣲ¤Î²òÀ⡤±é½¬£² –
(2018) 11 2018 12 13 2 g v dv x dt = bv x, dv y dt = g bv y (1) b v 0 θ x(t) = v 0 cos θ ( 1 e bt) (2) b y(t) = 1 ( v 0 sin θ + g ) ( 1 e bt) g b b b t (3) 11 ( ) p14 2 1 y 4 t m y > 0 y < 0 t m1 h = 0001
2004
2008 3 20 400 1 1,222 7 1 2 3 55.8 54.8 3 35.8 6 64.0 50.5 93.5 1 1,222 1 1,428 1 1,077 6 64.0 52.5 80.5 56.6 81.5 30.2 1 2 3 7 70.5 1 65.6 2 61.3 3 51.1 1 54.0 2 49.8 3 32.0 68.8 37.0 34.3 2008 3 2 93.5
Microsoft Word - 11問題表紙（選択）.docx
A B A.70g/cm 3 B.74g/cm 3 B C 70at% %A C B at% 80at% %B 350 C γ δ y=00 x-y ρ l S ρ C p k C p ρ C p T ρ l t l S S ξ S t = ( k T ) ξ ( ) S = ( k T) ( ) t y ξ S ξ / t S v T T / t = v T / y 00 x v S dy dx
2 #2 i p i (ɛ)., q D q lim n(ɛ) log i ɛ log(ɛ) lim ɛ log n(ɛ) log(ɛ) (238), ɛ ( 69 ), ɛ, n(ɛ) n(ɛ) ɛ Dq (239), D q (, )., q, q 2. 69: ɛ. 7.2 q (237),
#2 : ( 8-3) URL : http://chaosweb.complex.eng.hokudai.ac.jp/ j inoue/index.html 23 7 9 7 9 7..................................... 9 7.2 q.......... 7.3...................... 7.3.................................
1. 4cm 16 cm 4cm 20cm 18 cm L λ(x)=ax [kg/m] A x 4cm A 4cm 12 cm h h Y 0 a G 0.38h a b x r(x) x y = 1 h 0.38h G b h X x r(x) 1 S(x) = πr(x) 2 a,b, h,π
![1. 4cm 16 cm 4cm 20cm 18 cm L λ(x)=ax [kg/m] A x 4cm A 4cm 12 cm h h Y 0 a G 0.38h a b x r(x) x y = 1 h 0.38h G b h X x r(x) 1 S(x) = πr(x) 2 a,b, h,π](/thumbs/101/149329485.jpg "1. 4cm 16 cm 4cm 20cm 18 cm L λ(x)=ax [kg/m] A x 4cm A 4cm 12 cm h h Y 0 a G 0.38h a b x r(x) x y = 1 h 0.38h G b h X x r(x) 1 S(x) = πr(x) 2 a,b, h,π")
. 4cm 6 cm 4cm cm 8 cm λ()=a [kg/m] A 4cm A 4cm cm h h Y a G.38h a b () y = h.38h G b h X () S() = π() a,b, h,π V = ρ M = ρv G = M h S() 3 d a,b, h 4 G = 5 h a b a b = 6 ω() s v m θ() m v () θ() ω() dθ()
7 π L int = gψ(x)ψ(x)φ(x) + (7.4) [ ] p ψ N = n (7.5) π (π +,π 0,π ) ψ (σ, σ, σ )ψ ( A) σ τ ( L int = gψψφ g N τ ) N π * ) (7.6) π π = (π, π, π ) π ±
![7 π L int = gψ(x)ψ(x)φ(x) + (7.4) [ ] p ψ N = n (7.5) π (π +,π 0,π ) ψ (σ, σ, σ )ψ ( A) σ τ ( L int = gψψφ g N τ ) N π * ) (7.6) π π = (π, π, π ) π ±](/thumbs/91/106462075.jpg "7 π L int = gψ(x)ψ(x)φ(x) + (7.4) [ ] p ψ N = n (7.5) π (π +,π 0,π ) ψ (σ, σ, σ )ψ ( A) σ τ ( L int = gψψφ g N τ ) N π * ) (7.6) π π = (π, π, π ) π ±")
7 7. ( ) SU() SU() 9 ( MeV) p 98.8 π + π 0 n 99.57 9.57 97.4 497.70 δm m 0.4%.% 0.% 0.8% π 9.57 4.96 Σ + Σ 0 Σ 89.6 9.46 K + K 0 49.67 (7.) p p = αp + βn, n n = γp + δn (7.a) [ ] p ψ ψ = Uψ, U = n [ α
4 Mindlin -Reissner 4 δ T T T εσdω= δ ubdω+ δ utd Γ Ω Ω Γ T εσ (1.1) ε σ u b t 3 σ ε. u T T T = = = { σx σ y σ z τxy τ yz τzx} { εx εy εz γ xy γ yz γ
Mindlin -Rissnr δ εσd δ ubd+ δ utd Γ Γ εσ (.) ε σ u b t σ ε. u { σ σ σ z τ τ z τz} { ε ε εz γ γ z γ z} { u u uz} { b b bz} b t { t t tz}. ε u u u u z u u u z u u z ε + + + (.) z z z (.) u u NU (.) N U
double float
2015 3 13 1 2 2 3 2.1.......................... 3 2.2............................. 3 3 4 3.1............................... 4 3.2 double float......................... 5 3.3 main.......................
6„”“ƒ„û−G33
C O N T E N T S 2,706 3,183 3,957 0100101 22 10 21 1,414 1,663 2,250 0601603102 2000
Note.tex 2008/09/19( )
1 20 9 19 2 1 5 1.1........................ 5 1.2............................. 8 2 9 2.1............................. 9 2.2.............................. 10 3 13 3.1.............................. 13 3.2..................................
医系の統計入門第 2 版 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, 第 2 版 1 刷発行時のものです.
医系の統計入門第 2 版 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. http://www.morikita.co.jp/books/mid/009192 このサンプルページの内容は, 第 2 版 1 刷発行時のものです. i 2 t 1. 2. 3 2 3. 6 4. 7 5. n 2 ν 6. 2 7. 2003 ii 2 2013 10 iii 1987
28 27 8 4 10 17 2 27 8 7 14 00 1 27 8 14 15 00 2 27 8 21 15 00 1 4 5 2 6 1 27 ABCD 6 2 2 5 5 8% 108 100 49 2 13 140 22 12 7 153-8501 19 23 03-5478-1225 27 8 4 (1) (2) (3) (1) (2) (3) (4) (5) (6) (7) (8)
18 I ( ) (1) I-1,I-2,I-3 (2) (3) I-1 ( ) (100 ) θ ϕ θ ϕ m m l l θ ϕ θ ϕ 2 g (1) (2) 0 (3) θ ϕ (4) (3) θ(t) = A 1 cos(ω 1 t + α 1 ) + A 2 cos(ω 2 t + α
18 I ( ) (1) I-1,I-2,I-3 (2) (3) I-1 ( ) (100 ) θ ϕ θ ϕ m m l l θ ϕ θ ϕ 2 g (1) (2) 0 (3) θ ϕ (4) (3) θ(t) = A 1 cos(ω 1 t + α 1 ) + A 2 cos(ω 2 t + α 2 ), ϕ(t) = B 1 cos(ω 1 t + α 1 ) + B 2 cos(ω 2 t
t χ 2 F Q t χ 2 F 1 2 µ, σ 2 N(µ, σ 2 ) f(x µ, σ 2 ) = 1 ( exp (x ) µ)2 2πσ 2 2σ 2 0, N(0, 1) (100 α) z(α) t χ 2 *1 2.1 t (i)x N(µ, σ 2 ) x µ σ N(0, 1
t χ F Q t χ F µ, σ N(µ, σ ) f(x µ, σ ) = ( exp (x ) µ) πσ σ 0, N(0, ) (00 α) z(α) t χ *. t (i)x N(µ, σ ) x µ σ N(0, ) (ii)x,, x N(µ, σ ) x = x+ +x N(µ, σ ) (iii) (i),(ii) z = x µ N(0, ) σ N(0, ) ( 9 97.
(τ τ ) τ, σ ( ) w = τ iσ, w = τ + iσ (w ) w, w ( ) τ, σ τ = (w + w), σ = i (w w) w, w w = τ w τ + σ w σ = τ + i σ w = τ w τ + σ w σ = τ i σ g ab w, w
S = 4π dτ dσ gg ij i X µ j X ν η µν η µν g ij g ij = g ij = ( 0 0 ) τ, σ (+, +) τ τ = iτ ds ds = dτ + dσ ds = dτ + dσ δ ij ( ) a =, a = τ b = σ g ij δ ab g g ( +, +,... ) S = 4π S = 4π ( i) = i 4π dτ dσ
![Œ{Ł¶/1ŒÊ −ªfiª„¾ [ 1…y†[…W ]](/thumbs/50/26134150.jpg "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
1 1.1 / Fik Γ= D n x / Newton Γ= µ vx y / Fouie Q = κ T x 1. fx, tdx t x x + dx f t = D f x 1 fx, t = 1 exp x 4πDt 4Dt lim fx, t =δx 3 t + dxfx, t = 1
1 1.1......... 1............. 1.3... 1.4......... 1.5.............. 1.6................ Bownian Motion.1.......... Einstein.............. 3.3 Einstein........ 3.4..... 3.5 Langevin Eq.... 3.6................
n ξ n,i, i = 1,, n S n ξ n,i n 0 R 1,.. σ 1 σ i .10.14.15 0 1 0 1 1 3.14 3.18 3.19 3.14 3.14,. ii 1 1 1.1..................................... 1 1............................... 3 1.3.........................
Part () () Γ Part ,
Contents a 6 6 6 6 6 6 6 7 7. 8.. 8.. 8.3. 8 Part. 9. 9.. 9.. 3. 3.. 3.. 3 4. 5 4.. 5 4.. 9 4.3. 3 Part. 6 5. () 6 5.. () 7 5.. 9 5.3. Γ 3 6. 3 6.. 3 6.. 3 6.3. 33 Part 3. 34 7. 34 7.. 34 7.. 34 8. 35
ｎｓｇ０４－２８／ｋｙ２０８６８４３５６１０００４３０７７
δ!!! μ μ μ γ UBE3A Ube3a Ube3a δ !!!! α α α α α α α α α α μ μ α β α β β !!!!!!!! μ! Suncus murinus μ Ω! π μ Ω in vivo! μ μ μ!!! ! in situ! in vivo δ δ !!!!!!!!!! ! in vivo Orexin-Arch Orexin-Arch !!
³ÎΨÏÀ
2017 12 12 Makoto Nakashima 2017 12 12 1 / 22 2.1. C, D π- C, D. A 1, A 2 C A 1 A 2 C A 3, A 4 D A 1 A 2 D Makoto Nakashima 2017 12 12 2 / 22 . (,, L p - ). Makoto Nakashima 2017 12 12 3 / 22 . (,, L p
Gmech08.dvi
145 13 13.1 13.1.1 0 m mg S 13.1 F 13.1 F /m S F F 13.1 F mg S F F mg 13.1: m d2 r 2 = F + F = 0 (13.1) 146 13 F = F (13.2) S S S S S P r S P r r = r 0 + r (13.3) r 0 S S m d2 r 2 = F (13.4) (13.3) d 2
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
9 7 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 x x B } B C y C y + x B y C x C C x C y B = A
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.
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. ttp://www.morikita.co.jp/books/mid/00571 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. i ii 014 10 iii [note] 1 3 iv 4 5 3 6 4 x 0 sin x x 1 5 6 z = f(x, y) 1 y = f(x)
1.500 m X Y m m m m m m m m m m m m N/ N/ ( ) qa N/ N/ 2 2
1.500 m X Y 0.200 m 0.200 m 0.200 m 0.200 m 0.200 m 0.000 m 1.200 m m 0.150 m 0.150 m m m 2 24.5 N/ 3 18.0 N/ 3 30.0 0.60 ( ) qa 50.79 N/ 2 0.0 N/ 2 20.000 20.000 15.000 15.000 X(m) Y(m) (kn/m 2 ) 10.000
y = x x R = 0. 9, R = σ $ = y x w = x y x x w = x y α ε = + β + x x x y α ε = + β + γ x + x x x x' = / x y' = y/ x y' =
y x = α + β + ε =,, ε V( ε) = E( ε ) = σ α $ $ β w ( 0) σ = w σ σ y α x ε = + β + w w w w ε / w ( w y x α β ) = α$ $ W = yw βwxw $β = W ( W) ( W)( W) w x x w x x y y = = x W y W x y x y xw = y W = w w
I A A441 : April 21, 2014 Version : Kawahira, Tomoki TA (Kondo, Hirotaka ) Google
I4 - : April, 4 Version :. Kwhir, Tomoki TA (Kondo, Hirotk) Google http://www.mth.ngoy-u.c.jp/~kwhir/courses/4s-biseki.html pdf 4 4 4 4 8 e 5 5 9 etc. 5 6 6 6 9 n etc. 6 6 6 3 6 3 7 7 etc 7 4 7 7 8 5 59
![.V...z.\](/thumbs/40/20575037.jpg ".V...z.\")
s = 1.15 (s = 1.07), R = 0.786, R = 0.679, DW =.03 5 Y = 0.3 (0.095) (.708) X, R = 0.786, R = 0.679, s = 1.07, DW =.03, t û Y = 0.3 (3.163) + 0
7 DW 7.1 DW u 1, u,, u (DW ) u u 1 = u 1, u,, u + + + - - - - + + - - - + + u 1, u,, u + - + - + - + - + u 1, u,, u u 1, u,, u u +1 = u 1, u,, u Y = α + βx + u, u = ρu 1 + ɛ, H 0 : ρ = 0, H 1 : ρ 0 ɛ 1,
Kullback-Leibler
Kullback-Leibler 206 6 6 http://www.math.tohoku.ac.jp/~kuroki/latex/206066kullbackleibler.pdf 0 2 Kullback-Leibler 3. q i.......................... 3.2........... 3.3 Kullback-Leibler.............. 4.4
2003 10 2003.10.21 70.400 YES NO NO YES YES NO YES NO YES NO YES NO NO 20 20 50m 12m 12m 0.1 ha 4.0m 6.0m 0.3 ha 4.0m 6.0m 6.0m 0.3 0.6ha 4.5m 6.0m 6.0m 0.6 1.0ha 5.5m 6.5m 6.0m 50m 18 OK a a a a b a
TOP URL 1
TOP URL http://amonphys.web.fc.com/ 3.............................. 3.............................. 4.3 4................... 5.4........................ 6.5........................ 8.6...........................7
2 7 ( ) µ Microsoft PowerPoint - H22コロキウム [互換モード]
![Microsoft PowerPoint - H22コロキウム [互換モード]](/thumbs/77/76338633.jpg "Microsoft PowerPoint - H22コロキウム [互換モード]")
xf. Xd z. 3. v 4. 5. Xd i y co y z z θ α «Œ X «+ co θ «z ªªª ª 5 z ªªª ª 8 Xd Xd q λ f ( q) ρ( ) exp( πiq ) dv λ «uθ «z ªªª ª 6 z ªªª ª 9 Xd Xd z z Xd ª «ªªªª «ªˆ «ªªªªª «~~Xd q Xd«Xd«ª ª ªªª f ( q) ρ(