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/ 2. Caspase-3/7/ calcein-m/ethd-1 DTS DTS 1C annexin V/ PI 1DDR5 DR4 DTS DR5 DR4 9 DTS z-vd-fmk caspase-8 z-ietdfmkcaspase-9 z-lehd-
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k m m d2 x i dt 2 = f i = kx i (i = 1, 2, 3 or x, y, z) f i σ ij x i e ij = 2.1 Hooke s law and elastic constants (a) x i (2.1) k m σ A σ σ σ σ f i x
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) ] [ h m x + y + + V x) φ = Eφ 1) z E = i h t 13) x << 1) N n n= = N N + 1) 14) N n n= = N N + 1)N + 1) 6 15) N n 3 n= = 1 4 N N + 1) 16) N n 4
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6) , 3) L60m h=4m 4m φ19 SS400 σ y = kn/mm 2 E = 205.8kN/mm 2 Table1 4) 7 Fig.1 5 7) S S 2 5 (Fig.2 ) ( No.1, No.2, No.3, No.4)
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\mathrm{n}\circ$) (Tohru $\mathrm{o}\mathrm{k}\mathrm{u}\mathrm{z}\circ 1 $(\mathrm{f}_{\circ \mathrm{a}}\mathrm{m})$ ( ) ( ). - $\
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; 200 µs 0 1 ms 4 exponential 80 km m/s 10 km 1 ms 5 E k N = e z/h n 6 ; N, H n :, z: ( ) t ρ + (σe) = 0 E σ 1 σ σ σ e e (1/H e+1/h n )
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Fortran90/95 2. (p 74) f g h x y z f x h x = f x + g x h y = f y + g y h z = f z + g z f x f y f y f h = f + g Fortran 1 3 a b c c(1) = a(1) + b(1) c(
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f ê ê = arg max Pr(e f) (1) e M = arg max λ m h m (e, f) (2) e m=1 h m (e, f) λ m λ m BLEU [11] [12] PBMT 2 [13][14] 2.2 PBMT Hiero[9] Chiang PBMT [X
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1 WSV SIR m/z Analyte RT (Min) SIR m/z Cone voltage (V) Ascorbic Acid (C) Thiamine (B1) Nicotinic Acid (B3) Pyridoxal (
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(1) 40m A 10 m/s A A x [m] B 10 m/s = 1. 4 S d [m] d[m] S S d[m] d [m] 0409 (1) () AB B A A x=10 m AB 0 m A (
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1520 Vol. 131 (2011) Í Ì 160 f Í f h f Íh f Ì 7,8 h h i f Í Ìh f 1 Table 1 Ì 9 f m id Ì Í Ì f k h Ì l Í i Í 実験方法 1. 試料及び試薬 Lecithin from Egg Í h Í h ä
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1 1.1 [ ]., D R m, f : D R n C -. f p D (df) p : (df) p : R m R n f(p + vt) f(p) : v lim. t 0 t, (df) p., R m {x 1,..., x m }, (df) p (x i ) =
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. T ::= x f n t 1 t n F n,m (x(t 1 t n )t 1 t m) x, f n n, F n,m n, m-., F n,m (x(t 1 t n )t 1 t m), x, t 1,..., t n, t 1,..., t m. F n,m (x(t 1 t n )
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0 = m 2p 1 p = 1/2 p y = 1 m = 1 2 d ( + 1)2 d ( + 1) 2 = d d ( + 1)2 = = 2( + 1) 2 g() 2 f() f() = [g()] 2 = g()g() f f () = [g()g()]
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1 1 Lambert Adolphe Jacques Quetelet ( ) [ ] 1 (1 ) n x 1, x 2,..., x n x a 1 a i a m f f 1 f i f m n 1.1 ( ( ))
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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
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No. No. 4 No f(z) z = z z n n sin x x dx = π, π n sin(mπ/n) x m + x n dx = m, n m < n e z, sin z, cos z, log z, z α 4 4 9
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42 3 u = (37) MeV/c 2 (3.4) [1] u amu m p m n [1] m H [2] m p = (4) MeV/c 2 = (13) u m n = (4) MeV/c 2 =
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2 1 x 2 x 2 = RT 3πηaN A t (1.2) R/N A N A N A = N A m n(z) = n exp ( ) m gz k B T (1.3) z n z = m = m ρgv k B = erg K 1 R =
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