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)<strong>×</strong>ØÓÖÓÐÒ<br />

m(tη 0 ) q t = ψ k/2,1/2 (τ, z) .<br />

ÖÓÑØÓÚÛ<strong>×</strong>ØÔØØÖÒÒØÔÖÓÖ<strong>×</strong><strong>×</strong>ÓÒÓØm(η 0<br />

ÖÓÙÔZ NÚÖ<strong>×</strong>ºÓÖÜÑÔиÓÖN ´ºµ<br />

=<br />

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<strong>×</strong>Ù¹ÐÖ<strong>×</strong>ÖÓØÒÝØÓÖÓÐÒØÓÒÓÒØÅÓÒ<strong>×</strong>ØÖÄÐÖº Ì<strong>×</strong><strong>×</strong><strong>×</strong>ÑÐÖØÓÛØØØÛ<strong>×</strong>ØÒÓÑÒØÓÖÓÖÑÙÐÓÆÑÒÒ¼℄ÛÖØ<br />

2ÓÖÖØÓÒ<strong>×</strong>ØÓØ<strong>×</strong>ØÖÒØÚØÓÒÒØÀÄÓÖÓÐ<strong>×</strong>º<br />

NÓÖÓÐÀÄ<strong>×</strong>ØÖÒ<strong>×</strong>º (Z)ÒÖØÒØ 4¹<br />

•ÁÒ℄ØÑÓÙÐÖÔÖÓÔÖØ<strong>×</strong>ÓØÑÓÙÐÖÓÖÑ<strong>×</strong>∆ k<br />

ÃÅÄ<strong>×</strong>ÙÔÖÐÖ<strong>×</strong>G NÓØZ ÌÑÓÙÐÖÓÖÑ<strong>×</strong>˜Φk (Z)ÒΦ (Z)ÒÖظÖ<strong>×</strong>ÔØÚÐݸØÒÖÝÓØ1<br />

k<br />

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<strong>×</strong>ÜÔÐÒÒØÔÖÚÓÙ<strong>×</strong>ÔØÖ¸Ø<strong>×</strong>ØÑÓÙÐÖÓÖÑ<strong>×</strong>∆ k (Z)Ò˜∆k 1ÝÖØ<strong>×</strong>ÒÓ (Z)Û<strong>×</strong> Ø<strong>×</strong>ÕÙÖÖÓÓØ<strong>×</strong>³ÓØÑÓÙÐÖÓÖÑ<strong>×</strong>Φ (Z)ÓÖÒØÖÔÖØÒØÑ<strong>×</strong>ØÒÓÑÒØÓÖÓ<br />

k (Z)Ò˜Φk ØÒÓÑÒØÓÖÒØØ<strong>×</strong>ÓÃÅÄ<strong>×</strong>ÙÔÖÐÖ<strong>×</strong>ºÌÑÓÙÐÖÓÖÑ∆ NÛÖÓÒ<strong>×</strong>ØÖÙغÀÓÛÚÖ¸ÓÒÒ<strong>×</strong>ØÓ<br />

5<br />

ÓÙÒØÓØÒÓÑÒØÓÖÒØØÝÓØÃÅÄ<strong>×</strong>ÙÔÖÐÖG ÑÐÝÓÃÅÄ<strong>×</strong>ÙÔÖÐÖ<strong>×</strong>G ½ ØÑÓÙÐÖÔÖÓÔÖØ<strong>×</strong>ÓØ∆ k<br />

1 − ∑ t∈N<br />

θ 1 (τ, z)<br />

1 − ∑ t∈N<br />

(<br />

1 − ∑ t∈N<br />

m(tη 0 )q t = ∏ k∈N(1 − q k ) 9 =<br />

m(tη 0 ) q t = ∏ k∈N(1 − q k )(1 − q 2k ) 4 =<br />

√<br />

f<br />

(10)<br />

(τ)<br />

η(τ) 3<br />

√<br />

f<br />

(6)<br />

(τ)<br />

η(τ) 3

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