St. Petersburg Mathematical Journal, 8. cilt,1-542. sayfalarAmerican Mathematical Society, 1997 |
Kitabın içinden
13 sonuçtan 1-3 arası sonuçlar
Sayfa 17
... proper automorphisms of Q. In §3 , for the weight ( 4 ) we prove the formula ( 5 ) pn * ( A ; F , J ) = m * ( J ) · c ( A ; F , I ) , where m ( J ) is the proper mass of the genus J , and the second factor admits the expansion ( 6 ) c ...
... proper automorphisms of Q. In §3 , for the weight ( 4 ) we prove the formula ( 5 ) pn * ( A ; F , J ) = m * ( J ) · c ( A ; F , I ) , where m ( J ) is the proper mass of the genus J , and the second factor admits the expansion ( 6 ) c ...
Sayfa 24
... proper class { G } * consisting of the matrices G [ S ] with arbitrary S SLK ( Z ) . Moreover , for any such S we ... proper classes of the forms with determinant ( 1.8 ) . We observe that formula ( 1.5 ) determines not the matrix G = G ...
... proper class { G } * consisting of the matrices G [ S ] with arbitrary S SLK ( Z ) . Moreover , for any such S we ... proper classes of the forms with determinant ( 1.8 ) . We observe that formula ( 1.5 ) determines not the matrix G = G ...
Sayfa 35
... proper classes { G ( b ) } + of the genus J. Using the partition ( 4.18 ) and the maps ( 4.19 ) , we write n ( A ; Q , J ) = = Σ Σ | bq.a ( A † M , { G } * ) | AMA { G } + CJ m Σ Σ | pbq , a [ M - 1 ( { G } † ) | = Σ pn ( A [ M − 1 ] ...
... proper classes { G ( b ) } + of the genus J. Using the partition ( 4.18 ) and the maps ( 4.19 ) , we write n ( A ; Q , J ) = = Σ Σ | bq.a ( A † M , { G } * ) | AMA { G } + CJ m Σ Σ | pbq , a [ M - 1 ( { G } † ) | = Σ pn ( A [ M − 1 ] ...
İçindekiler
REPRESENTATION OF A FORM | 17 |
10 The automorphism groups of discriminant forms | 59 |
12 A general formula for the weight of representations | 65 |
Telif Hakkı | |
5 diğer bölüm gösterilmiyor
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