УК гд а Уж × в
УК гд а Уж × в
УК гд а Уж × в
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ÓÒØÖÙØη(τ/2)/η(τ)ºÇÒ<strong>×</strong><br />
ÔØÖºÓÒ<strong>×</strong>ØÖÙØÒØÅÓÙÐÖÓÖÑ<strong>×</strong><br />
( ) ( ) 8 8<br />
1 ∏<br />
´ºµ<br />
W B <strong>×</strong> W F = ∏<br />
n (1 − <strong>×</strong> (1 − q n+1/2 )<br />
qn )<br />
n<br />
ÒÖÐÞØ<strong>×</strong>ÒÓØÓÒØÓÓÒÙÝÐ<strong>×</strong><strong>×</strong><strong>×</strong>ÓÐÑÒØ<strong>×</strong>ÓÖØÖÖÝ<strong>×</strong>ÖØÖÓÙÔ<strong>×</strong>ºÁÒÓÙÖ ÊÐÐØØÝÐ<strong>×</strong>Ô<strong>×</strong>ÖÔÖ<strong>×</strong>ÒØÓÒÙÝÐ<strong>×</strong><strong>×</strong><strong>×</strong>ÓÔÖÑÙØØÓÒºÖÑ<strong>×</strong>Ô<strong>×</strong><br />
16º<br />
= η(τ/2)8 1<br />
=<br />
η(τ) 16 g˜ρ (τ/2) ,<br />
ÛÖØÖÑ<strong>×</strong>Ô˜ρ = 1 −8 2<br />
1½¼¿℄<strong>×</strong>Û<strong>×</strong>Ù<strong>×</strong><strong>×</strong>ÐØÖº ÜÑÔиØ<strong>×</strong>ÖØÖÓÙÔØÙÖÒ<strong>×</strong>ÓÙØØÓØÓÒÛÝÖÓÙÔCo<br />
ÖÑÓÒ<strong>×</strong>ÚÖØÓÒÐÑÓÒÓ±1/3ÒÓÒØÖÙØη(τ/2)/η(τ)ºÇÒ<strong>×</strong> ÏØØÒÒܺÏÐØØÛÓÓØÖÓ<strong>×</strong>ÓÒ<strong>×</strong>ÚÑÓÒÖØÓÒÐÑÓÒÓ±1/3ºÌ<br />
−1ØÓØ<br />
N = 3<br />
Ì<strong>×</strong>ÜÔÖÓÓ<strong>×</strong>ÓÒ<strong>×</strong>ÚÒØÖÑÓÒÒÓÒØÖÙØØÓÖÓη(τ)<br />
W B <strong>×</strong> W F 9º ´ºµ<br />
1<br />
= ∏<br />
n (1 − qn ) 6 (1 − q n+1/3 )(1 − q n−1/3 ) <strong>×</strong> ∏ (1 − q n+1/3 ) 4 (1 − q n−1/3 ) 4<br />
n<br />
= η(τ/3)3 1<br />
=<br />
η(τ) 9 g˜ρ (τ/3) ,<br />
ÛÖØÖÑ<strong>×</strong>Ô˜ρ = 1 −3 3<br />
N = 4<br />
η(τ/2)/η(τ)ºÇÒ<strong>×</strong><br />
ÏØØÒÒܺÏÐØØÛÓÓØÖÓ<strong>×</strong>ÓÒ<strong>×</strong>ÖÒØÔÖÓÒÚÑÓÒÖØÓÒРйÒØÖÐÑÓÒºÌÖÑÓÒ<strong>×</strong>ÚÖØÓÒÐÑÓÒÓ±1/4ÒÓÒØÖÙØ<br />
−1ØÓØ Ì<strong>×</strong>ÜÔÖÓÓ<strong>×</strong>ÓÒ<strong>×</strong>ÚÒØÖÑÓÒÒÓÒØÖÙØØÓÖÓη(τ)<br />
W B <strong>×</strong> W F 4º ´ºµ<br />
1<br />
= ∏<br />
n (1 − qn ) 6 (1 − q n+1/2 ) <strong>×</strong> ∏ (1 − q n+1/4 ) 4 (1 − q n−1/4 ) 4<br />
2<br />
n<br />
= η(τ/4)4<br />
η(τ) 4 η(τ/2) = 1<br />
½¿<br />
6 g˜ρ (τ/4) ,<br />
ÛÖØÖÑ<strong>×</strong>Ô˜ρ = 1 −4 2 6 4
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