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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
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a m 1 mod p a km 1 mod p k<s 1.6. n > 1 n 1= s m, (m, = 1 a n n a m 1 mod n a km 1 mod n k<sn a 1.7. n > 1 n 1= s m, (m, = 1 r n ν = min ord (p 1 (1 B
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盤 反 力 係 数 k は 複 合 地 盤 の 変 形 係 数 E から(1) 式 より 算 定 される 3 / 4 1 D / β k = α E (1) ここに k: 杭 の 水 平 地 盤 反 力 係 数 (kn/m 3 ) E: 複 合 地 盤 の 変 形 係 数 (kn/m
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68 JAXA-RR r v m Ó e ε 0 E = - Ó/ r f f 0 f 1 f = f 0 + f 1 x k f 1 = f k e ikx Ó = Ó k e ikx Ó k 3
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Mazur [Ma1] Schlessinger [Sch] [SL] [Ma1] [Ma1] [Ma2] Galois [] 17 R m R R R M End R M) M R ut R M) M R R G R[G] R G Sets 1 Λ Noether Λ k Λ m Λ k C Λ
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II K116 : January 14, ,. A = (a ij ) ij m n. ( ). B m n, C n l. A = max{ a ij }. ij A + B A + B, AC n A C (1) 1. m n (A k ) k=1,... m n A, A k k
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世界の鉱業の趨勢 2016 ボリビア 主要データ 国名 ( 英名 ) ボリビア多民族国 (Plurinational State of Bolivia) 面積 (k m2 ) 1,098,581 海岸線延長 (km) 0 人口 ( 百万人 ) 10.8 人口密度 ( 人 /k m2 ) 9.8 GD
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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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[2, 3, 4, 5] * C s (a m k (symmetry operation E m[ 1(a ] σ m σ (symmetry element E σ {E, σ} C s 32 ( ( =, 2 =, (3 0 1 v = x 1 1 +
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A 2 3. m S m = {x R m+1 x = 1} U + k = {x S m x k > 0}, U k = {x S m x k < 0}, ϕ ± k (x) = (x 0,..., ˆx k,... x m ) 1. {(U ± k, ϕ± k ) 0 k m} S m 1.2.
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. Fig. AC bus k k V I S Fig. 4. Fig. 3. The position of two lines The equivalent circuit model of line impedance Z(k) = V I S () Fig f [Hz], c[m
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1: 3.3 1/8000 1/ m m/s v = 2kT/m = 2RT/M k R 8.31 J/(K mole) M 18 g 1 5 a v t πa 2 vt kg (
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2.1: n = N/V ( ) k F = ( 3π 2 N ) 1/3 = ( 3π 2 n ) 1/3 V (2.5) [ ] a = h2 2m k2 F h2 2ma (1 27 ) (1 8 ) erg, (2.6) /k B 1 11 / K
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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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k k j p a b h p j k p p n p op a b c np np np d j p n p b d c i j p n p np o p a b c d e f g h i j k l m n o
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F u k u o k a W o m e n s U n i v e r s i t y Greeting
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fun sign(bitstring, skey): bitstring. reduc forall m: bitstring, k: skey; getmess(sign(m, k)) = m. reduc forall m: bitstring, k: skey; checksign(sign(
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3 3.1 algebraic datatype data k = 1 1,1... 1,n1 2 2,1... 2,n2... m m,1... m,nm 1 m m m,1,..., m,nm m 1, 2,..., k 1 data Foo x y = Alice x [y] B
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p p p j h j j p p i k p d h p p p k l k k l k p k k k a k p a b k p i j p i p p a b c d e f g h i j k l m
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ec w sf x ecsf d u o k j l m, ^ rty v wd k uu wk
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