УК гд а Уж × в
УК гд а Уж × в
УК гд а Уж × в
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j)<strong>×</strong>ÚÒÝ ´¾ºµ ÁÒØÖÑ<strong>×</strong>ÓØÓÒØ<strong>×</strong>c (r,s)<br />
b¸n(w, l,<br />
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b<br />
(4lw/N − j 2 ), r = w mod N, b ≡ j mod2.<br />
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ÒÚÙÐ1¹ÖÒ<strong>×</strong>ÖÖÝÒÕÙÒØÙÑÒÙÑÖ<strong>×</strong>(W i , l i , j i<br />
´¾ºµ<br />
j i , w i , l i , j i ∈ Z, w i ≥ 1, l i ≥ 0.<br />
Ø<strong>×</strong>Ø<strong>×</strong>ØÓÖÑ ´¾ºµ ÁÒØÖÑ<strong>×</strong>ÓØÓÒØ<strong>×</strong>c (r,s)<br />
b<br />
N−1<br />
∑<br />
n(w, l, j) = e −2πısl/N c (r,s)<br />
s=0<br />
ÑÓÑÒØÙÑÐÓÒS 1Ò˜S1−L/NÒJ<br />
∑<br />
W = ∑ i<br />
w i ,<br />
L = ∑ i<br />
l i ,<br />
J ′ = ∑ i<br />
W,L,J ′ d D1 (W, L, J ′ )(−1) J ′ e 2πı(eσW/N+eρL+eνJ ′) =<br />
D1<br />
∏<br />
w,l,j∈Z;w>0,l≥0<br />
(W, L, J ′ )<br />
(1 − e 2πı(eσw/N+eρl+eνj) ) −n(w,l,j) .<br />
′<br />
∑<br />
d D1 (W, L, J ′ )(−1) J ′ e 2πı(eσW/N+eρL+eνJ ′ )<br />
Ì<strong>×</strong><strong>×</strong>ØÔÖØØÓÒÙÒØÓÒÓÖ<strong>×</strong>ØØ<strong>×</strong><strong>×</strong><strong>×</strong>ÓØÛØØÑÓØÓÒÓØ1¹ÖÒ<strong>×</strong>ÒØ<br />
W,L,J ′<br />
ÔÐÒÓØ5¹ÖÒº<br />
N−1<br />
∏<br />
N−1<br />
∏ ∏ (<br />
)<br />
P − N−1<br />
=<br />
1 − e 2πı(eσk′ s=0 +eρl+eνj)<br />
e2πısl/N c (r,s)<br />
r=0 b=0 k ′ ∈Z+ r N ,l∈Z,<br />
j∈2Z+b;k ′ >0,l≥0<br />
¿<br />
b (4lk ′ −j 2 )´¾ºµ