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(Z)<strong>×</strong><br />

´º½µ ÌÔÖÓÙØÓÖÑÙÐÓÖ˜Φ3<br />

)ÖØÓÙÖÖÓÒØ<strong>×</strong>ÓØ<br />

b=0 ω−bm c (a,b) (4nm−l 2 )<br />

ÓÐÐÓÛÒÜÔÖ<strong>×</strong><strong>×</strong>ÓÒ<strong>×</strong> )ºÇÒÒÐ<strong>×</strong>ÓÔÖÓÚØØÐÐØÜÔÓÒÒØ<strong>×</strong>ØØÔÔÖ<br />

(Z)ÖÐÐÚÒÒØÖ<strong>×</strong>ºÇÒÒ<strong>×</strong>ÓÛØØØ<br />

ÛÖω=exp( 2πı)<strong>×</strong>ÙÖÓÓØÓÙÒØݸc<br />

(4nm −l 2 3<br />

ØÛ<strong>×</strong>ØÐÐÔØÒÖ¸F (a,b) (z 1 , z 2<br />

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3 (Z)Ò˜Φ3<br />

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(Z)ÒΦ ÓØÑÓÙÐÖÓÖÑ<strong>×</strong>˜Φk<br />

º ÌØÚ<strong>×</strong>ÓÖØÝÔÁÁÑÓÐ<strong>×</strong><br />

k<br />

(Z)¸ÓÖØØÝÔÁÁÑÓÐ<strong>×</strong>ÚØ<br />

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η¹ÔÖÓÙØ<strong>×</strong>ØØÔÔÖÒØÀÄÑÓÐØÖÔÐÝη¹ÕÙÓØÒØ<strong>×</strong>ºÌ<strong>×</strong>ÖØ<strong>×</strong>Ø ØÒÖØÒÙÒØÓÒÓÖÐØÖÐÐÝÖ1 2¹ÈË<strong>×</strong>ØØ<strong>×</strong>ÐÐØg ρ (z 1<br />

½½<br />

˜Φ 3 (Z) = q 1/4 rs<br />

3∏<br />

∏<br />

a l,m∈Z,<br />

n∈Z+ a 4<br />

(a,b)<br />

(1 − q n r l s m ) P 3<br />

[4A(z 1 , z 2 ) − B(z 1 , z 2 )] /12 , [E 2 (z 1 ) − 1]/24Ò[E 4 (z 1 ) − 1]/8<br />

k

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