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УК гд а Уж × в

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ÔÔÒܺÜÔÐØÓÖÑÙÐÓÖ∆ k/2 (Z)<br />

∆ 1 =<br />

+<br />

+<br />

+<br />

+<br />

+<br />

+<br />

( √r −<br />

1 √r<br />

) √q √ s +<br />

(<br />

−r 3/2 + √ r − √ 1 + 1 ) (√sq 3/2 + s 3/2√ q )<br />

r r<br />

(<br />

3/2 r 5/2 − 2r 3/2 + 5 √ r − √ 5 + 2<br />

r r − 1 )<br />

q 3/2 s 3/2<br />

3/2 r<br />

(<br />

5/2 −r 3/2 + 2 √ r − √ 2 + 1 ) (√sq 5/2 + s 5/2√ q )<br />

r r<br />

(<br />

3/2 r 5/2 − 2r 3/2 + 3 √ r − √ 3 + 2<br />

r r − 1 ) (√sq 7/2 + s 7/2√ q )<br />

3/2 r<br />

(<br />

5/2 r 5/2 − 3r 3/2 + 5 √ r − √ 5 + 3<br />

r r − 1 ) (√sq 9/2 + s 9/2√ q )<br />

3/2 r<br />

(<br />

5/2 2r 5/2 − 5r 3/2 + 5 √ r − √ 5 + 5<br />

r r − 2 ) (√sq 11/2 + s 11/2√ q )<br />

3/2 r<br />

(<br />

5/2 −r 7/2 + 3r 5/2 − 5r 3/2 + 9 √ r − √ 9 + 5<br />

r r − 3<br />

3/2 r + 1 ) (√sq 13/2 + s 13/2√ q ) + . . .<br />

5/2 r 7/2<br />

∆ 3/2 =<br />

( ) (<br />

√r 1 √s √ − √r q + r 5/2 − r 3/2 + 2 √ r − √ 2 + 1<br />

r r − 1 )<br />

s 3/2 q 3/2<br />

3/2 r<br />

(<br />

5/2<br />

+ −r 3/2 + √ r − √ 1 + 1 ) ( √ qs 3/2 + √ sq 3/2)<br />

r r<br />

(<br />

3/2<br />

+ −r 3/2 + √ r − √ 1 + 1 ) ( √ qs 5/2 + √ sq 5/2)<br />

r r<br />

(<br />

3/2<br />

+ r 5/2 − r 3/2 + 2 √ r − √ 2 + 1<br />

r r − 1 ) ( √ qs 7/2 + √ sq 7/2)<br />

3/2 r<br />

(<br />

5/2<br />

+ r 5/2 − 2r 3/2 + 2<br />

r − 1 ) ( √ qs 9/2 + √ sq 9/2)<br />

3/2 r<br />

(<br />

5/2<br />

+ r 5/2 + √ r − √ 1 − 1 ) ( √ qs 11/2 + √ sq 11/2)<br />

r r<br />

(<br />

5/2<br />

+ −r 7/2 + 2r 5/2 − r 3/2 + 2 √ r − √ 2 + 1<br />

r r − 2<br />

3/2 r + 1 ) ( √ qs 13/2 + √ sq 13/2)<br />

5/2 r 7/2<br />

¾¼

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