УК гд а Уж × в
УК гд а Уж × в
УК гд а Уж × в
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Í<strong>×</strong>ÒØÖÐØÓÒØÛÒØ<strong>×</strong>ÔÐØÓÖ<strong>×</strong>¸Ø<strong>×</strong>ØÓÔÓ<strong>×</strong>ØÚÖÐÖÓÓØ<strong>×</strong>ÖÐÚÒØÓÖØ ÔØÖºÃÅÄ<strong>×</strong>ÙÔÖÐÖ<strong>×</strong>ÖÓÑÝÓÒËÔØÖ<br />
NÓÖÓÐØÓÖÝÖÓØÓÖÑ ÛÐÐÖÓ<strong>×</strong><strong>×</strong>ÒÓÖØZ<br />
ÚÒÝ rºÌÜØÒ˹ÙÐØÝÖÓÙÔ<strong>×</strong><br />
2ÓÙÖÓÖÐÐNºÁÒØÖÑ<strong>×</strong> ÖÓÑØ<strong>×</strong>¸ÓÒ<strong>×</strong><strong>×</strong>ØØØØÛÓÖÓÓØ<strong>×</strong>α (N)<br />
1 = δ 1Òα ´º¾¿µ<br />
2 = δ<br />
ÓØÚÖÐ<strong>×</strong>q, r, sØ<strong>×</strong>ÖÓÓØ<strong>×</strong>Ör , qr, qr 3 s 2Òs<br />
ØÓØÏÝÐÑÖº 2<strong>×</strong>ØÖÐÖÓÙÔØØ<strong>×</strong>Ø<strong>×</strong>ÝÑÑØÖÝÖÓÙÔÓØÔÓÐÝÓÒÓÖÖ<strong>×</strong>ÔÓÒÒ<br />
)<strong>×</strong>ØÏÝÐÖÓÙÔÒÖØÝÏÝÐÖØÓÒ<strong>×</strong>ÓÐÐØÖÐ<strong>×</strong>ÑÔÐÖÓÓØ<strong>×</strong><br />
Γ 1 (2) = W(A 2,II<br />
)Ò<strong>×</strong><strong>×</strong>Թк<br />
) ⋊ D 2 ,<br />
ÛÖW(A (2)<br />
´º¾¼µÒD ÌÃÅÄ<strong>×</strong>ÙÔÖÐÖ˜G3<strong>×</strong>ÓÒ<strong>×</strong>ØÖÙØÖÓÑØ<strong>×</strong>ÕÙÖÖÓÓØÓØÑÓÙÐÖÓÖÑ ºº¾<br />
ÌÏÝÐÚØÓÖ<strong>×</strong>ÚÒÝρ =<br />
(Z)℄ºÌÃÅÄ<strong>×</strong>ÙÔÖÐÖ˜G3<strong>×</strong>ÚÒÝØÖØÒÑØÖÜ ÌÃÅÄ<strong>×</strong>ÙÔÖÐÖ˜G3<br />
˜Φ 4<br />
´º¾µ<br />
(Z)¸ÒÓؘ∆2<br />
.<br />
ÚÒÝ 2¸Ø<strong>×</strong>4ÓØÖÖÐ<strong>×</strong>ÑÔÐÖÓÓØ<strong>×</strong>ÛÖ ÁÒØÓÒØÓØØÛÓÖÐ<strong>×</strong>ÑÔÐÖÓÓØ<strong>×</strong>δ 1Òδ ´º¾µ δ .<br />
½<br />
(<br />
α (N) 2n<br />
=<br />
l<br />
l<br />
2m<br />
)<br />
−1<br />
, (α, α) = 2, (n, m, l) > 0, m mod N . ´º¾¾µ<br />
(<br />
1/2 1/2<br />
1/2 1<br />
(N)<br />
2<br />
⎛<br />
⎞<br />
2 −2 −10 −14 −10 −2<br />
−2 2 −2 −10 −14 −10<br />
−10 −2 2 −2 −10 −14<br />
A 3,II ≡<br />
−14 −10 −2 2 −2 −10<br />
⎜<br />
⎝−10 −14 −10 −2 2 −2<br />
⎟<br />
⎠<br />
−2 −10 −14 −10 −2 2<br />
( )<br />
4 5<br />
3 ≡ , δ 4 ≡<br />
5 6<br />
(<br />
4 7<br />
7 12<br />
)<br />
, δ 5 ≡<br />
(<br />
2 5<br />
5 12<br />
)<br />
( )<br />
0 1<br />
, δ 6 ≡<br />
1 6
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