B B S R M C 3 のドキュメント 以下の1 4 ページに
CG [7] Thomaszewski [12] Baranoski [1] [2] (a) (b) (c) 3 a b c 3(a) E g 3(b) E mag 3(c) E s 3 2 [16] SPH SPH 1960 Rosenswig 4 [9] Sudo [11] Han
8
(1) (2) (3) (4) (1) (a) (b) (c) (d) kg 9.8 N 5.0 kg 19.6 m/s kg m/s 8.0kg (2) 1 r=1.0m ABC QA =1
13
m , a b c 2
44
BT BT 170 BT ( ) a ( ) b c 20,911m 21,431m 2% EBITDA ( ) b c d 5,639m 5,238m 8% r( ) b c 1,735m 1,454m 19% ( ) b c 17.3p 14.1p 23% 6.9p 6.5p
20
IDRstab(s, L) GBiCGSTAB(s, L) 2. AC-GBiCGSTAB(s, L) Ax = b (1) A R n n x R n b R n 2.1 IDR s L r k+1 r k+1 = b Ax k+1 IDR(s) r k+1 = (I ω k A)(r k dr
7
m , a b c 2
48
A c b c c c ] := A cp b cp c c b cp A c c cp (9) (8) T u { xk ] = Asxk] b suk] yk] = c s xk] 3 () Moving ifference long sampling observer: N uk N] xk]
6
2 1 Octave Octave Window M m.m Octave Window 1.2 octave:1> a = 1 a = 1 octave:2> b = 1.23 b = octave:3> c = 3; ; % octave:4> x = pi x =
30
. a, b, c, d b a ± d bc ± ad = c ac b a d c = bd ac b a d c = bc ad n m nm [2][3] BASIC [4] B BASIC [5] BASIC Intel x * IEEE a e d
12
168. W rdrop. W rdrop ( ).. (b) ( ) OD W rdrrop r s x t f c q δ, 3.4 ( ) OD OD OD { δ, = 1 if OD 0
28
a : [m] a c-c : [m] b : SWNT [m] c : [m/s] D(ω) : d : SWNT [m] : [Js] f : [N] k : [1/m] k B : [J/K] m : [kg] n : L : SWNT [m] Q : [W] q : [W/m 2 ] R T
9
1 a b cc b * 1 Helioseismology * * r/r r/r a 1.3 FTD 9 11 Ω B ϕ α B p FTD 2 b Ω * 1 r, θ, ϕ ϕ * 2 *
10
2d3f42b2 c4df 407a b24a fb4f67a2c3b5
14
b b a b c c c c c
141
1) a) b) CRP c) d) e) a,b b,c c,d d,e a,e b,d 2) CKD a) ACE ARB b) 2mg/dL ACE ARB c) 2mg/dL d) e) ACE ARB a,b b,c c,d d,e a,e b,d 3) a) 130/85mmHg b)
42
1 filename=mathformula tex 1 ax 2 + bx + c = 0, x = b ± b 2 4ac, (1.1) 2a x 1 + x 2 = b a, x 1x 2 = c a, (1.2) ax 2 + 2b x + c = 0, x = b ± b 2
20
(a) (b) (c) 4. (a) (b) (c) p.2/27
48
& 5 MAP-A4 Madre's DATA a3 b c f glt o l n m n o o m l Twin Palms DATA a3 b c f g l % discount MAP-A4 orlt BOOK 2
8
Mott Bose-Einstein BCS universality [1] 2 Γ E g Γ Γ 1 hν n T (a) (b) (c) m e m h e +e e r ϵ b ±e 2 /4πϵ b r E g H = 2 + p2 a,i 2m + 1 a 2 (a.i) (a,i)
21
x 3 a (mod p) ( ). a, b, m Z a b m a b (mod m) a b m 2.2 (Z/mZ). a = {x x a (mod m)} a Z m 0, 1... m 1 Z/mZ = {0, 1... m 1} a + b = a +
20