УК гд а Уж × в
УК гд а Уж × в
УК гд а Уж × в
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ÔØÖºÓÒ<strong>×</strong>ØÖÙØÒØÅÓÙÐÖÓÖÑ<strong>×</strong><br />
(k ÝÐ<strong>×</strong>Ôρ 1 24 12 1 1<br />
+ 2) χ( a b<br />
c d ) M N G<br />
1 8 2 8 8 2 2 Z 2<br />
1 6 3 6 6 3 3 Z 3<br />
2 12 6 4 2 Z 2 <strong>×</strong> Z 2<br />
1 4 2 2 4 4 5<br />
( −1<br />
d<br />
)<br />
4 4 Z 4<br />
1 4 5 4 4 5 5 Z 5<br />
1 2 2 2 3 2 6 2 4 6 6 Z 6<br />
2 4 4 4 4 8 4 Z 2 <strong>×</strong> Z 4<br />
3 8 4 9 3 Z 3 <strong>×</strong> Z 3<br />
(<br />
1 3 7 3 3 −7<br />
)<br />
7 7 Z<br />
d 7<br />
(<br />
1 2 2 1 4 1 8 2 3 −2<br />
)<br />
8 8 Z<br />
d<br />
´ØÖÙÐÚÐNÒÖØÖχµºÇÒÐÝÒÓÒ¹ØÖÚÐÖØÖ<strong>×</strong>ÖÒØÒÓÐÙÑÒ¿ºÌ<br />
8<br />
(<br />
2 3 6 3 3 −3<br />
)<br />
12 6 Z<br />
d 2 <strong>×</strong> Z<br />
11ÜÑÔÐ<strong>×</strong>ÒÓØ<strong>×</strong>ÝÑÔÐØÒÚÓÐÙØÓÒÓÿº<br />
6<br />
(<br />
4 6 3 −1<br />
)<br />
16 4 Z<br />
d 4 <strong>×</strong> Z 4<br />
1 2 3 2 11 11 Z 11<br />
Ìк¿ÌÙÒØÓÒg ρ (z 1 )<strong>×</strong>ÑÓÙÐÖÓÖÑÓÛØ(k + 2)¸ÒÖÐÞÐÚÐM<br />
N =<br />
(Z)<strong>×</strong>ÚÒÝØÓÐÐÓÛÒ<strong>×</strong> ´º¾µ<br />
˜Φ k = ∑ d(n, l, m) q n/N r l s m .<br />
n,l,m<br />
<strong>×</strong>ÑÐÖØÚÐØÓÖ˜Φk NÓÖÓÐ<strong>×</strong>º<br />
˜φ k,1 (z 1 , z 2 ) = ϑ 1(z 1 , z 2<br />
(Z)ÓÖØÀÄ<br />
) 2<br />
ÏÒÓÛÔÖÓÚØÐÜÔÖ<strong>×</strong><strong>×</strong>ÓÒ<strong>×</strong>ÓÖØÒÙ<strong>×</strong>¹ØÛÓÑÓÙÐÖÓÖÑ<strong>×</strong>Φ k<br />
Z<br />
ÒÖØÝ<br />
64<br />
η(z 1 ) 6 g ρ (z 1 /N) . ´º¿¼µ<br />
ÓÖÔÖÑNÒN+ 1|24¸ØØÚ<strong>×</strong><strong>×</strong>ÚÒÝ´k + 2 = 24/(N + 1)<br />
φ k,1 (z 1 , z 2 ) = ϑ 1 (z 1 , z 2 ) 2 η(z 1 ) k−4 η(Nz 1 ) k+2 = ∑ a(n, l) q n r l .<br />
n,l<br />
´º¿½µ ½¼<br />
N = 1, 2, 3, 5
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