DIST行列の大きさは(p+q-1)(p+q-2)だ
(q(t),p(t)) (q(t),p(t)) q = E[q], p = E[p], v 1 = E[(q q) 2 ], v 2 = E[(q q)(p p)], v 3 = E[(p p) 2 ]. ( t ). v 2 (t) q(t) p(t) E ξ(t), q(t), p(t) ()
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) 1 2 2[m] % H W T (x, y) I D(x, y) d d = 1 [T (p, q) I D(x + p, y + q)] HW 2 (1) p q t 3 (X t,y t,z t) x t [ ] T x t
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a q q y y a xp p q y a xp y a xp y a x p p y a xp q y x yaxp x y a xp q x p y q p x y a x p p p p x p
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2 1 1 (1) 1 (2) (3) Lax : (4) Bäcklund : (5) (6) 1.1 d 2 q n dt 2 = e q n 1 q n e q n q n+1 (1.1) 1 m q n n ( ) r n = q n q n 1 r ϕ(r) ϕ (r)
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mice qanda q22 p26 MICE開催に関する沖縄の強みは何ですか。
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, 0 = U 1 (g) U 0 (g) U 1 (g)..., U(g) = p U p (g) U p (g)u q (g) U p+q (g), [U p (g), U q (g)] U p+q 1 (g). U(g) PBW,. Associated graded algebra gr U
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16, dim V V U, V U V (c) ϕ P V, p, q ϕ = p/q, q(p ) 0, ϕ P (regular), P ϕ ϕ dom ϕ, ϕ ϕ P ϕ ϕ(p ) = p(p )/q(p ), k (= A 1 ) ϕ(p ) = 0 P ϕ (zero) 1.3, P
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a, b a bc c b a a b a a a a p > p p p 2, 3, 5, 7,, 3, 7, 9, 23, 29, 3, a > p a p [ ] a bp, b p p cq, c, q, < q < p a bp bcq q a <
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2., D, Thm log Hodge 2.1 Hodge Hodge Kähler Definition 2.1. Z H H C := H C F = {F p } p (H, F ) w, Hodge {h p,q } p,q Hodge (1) dim C F p = Σ r
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e_7vaxp_a_ultra_1001_q-J.p65
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kubo2015ngt6 p.2 ( ( (MLE 8 y i L(q q log L(q q 0 ˆq log L(q / q = 0 q ˆq = = = * ˆq = 0.46 ( 8 y 0.46 y y y i kubo (ht
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U(p, q) のテータリフトの非消滅性について
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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),
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SINXP1394_1001_q-J.p65
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1 1.1 p(x n+1 x n, x n 1, x n 2, ) = p(x n+1 x n ) (x n ) (x n+1 ) * (I Q) 1 ( 1 Q 1 Q n 0(n ) I + Q + Q 2 + = (I Q) ] q q +/. * q
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u t x p u t q () p u C q (3) ls x x I I u 0 (4) t x p 0 q f (5) x xs q (6) * x xs 計 算 を,CIP 法 に 代 わりにTHINC/WLIC 法 を 用 いて 実 施 する. 固 相 にLagrange 粒 子 を 配
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2 (S, C, R, p, q, S, C, ML ) S = {s 1, s 2,..., s n } C = {c 1, c 2,..., c m } n = S m = C R = {r 1, r 2,...} r r 2 C \ p = (p r ) r R q = (q r ) r R
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COOLPIX S6600 c - 3 p - q - p - r - s A46
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