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31 sonuçtan 1-3 arası sonuçlar
Sayfa 28
Corollary 2.1 . Under the assumptions of Theorem 2.1 , let pbQ , be the set of all
primitive representations b ( see ( 1.4 ) ) of the form A by the quadratic form Q.
Then the number of the 0+ ( Q ) -orbits { b } + in the set pbQ , A is finite . Proof .
Corollary 2.1 . Under the assumptions of Theorem 2.1 , let pbQ , be the set of all
primitive representations b ( see ( 1.4 ) ) of the form A by the quadratic form Q.
Then the number of the 0+ ( Q ) -orbits { b } + in the set pbQ , A is finite . Proof .
Sayfa 30
Reversing the argument , we verify that for every TBE O + ( Q , b ) the matrix T = B
- 1TB B also belongs to ( + ( Qb , bı ) . Thus , Proposition 3.1 is proved . Corollary
3.1 . If Q is positive definite , then for every primitive representation be pbQ , A ...
Reversing the argument , we verify that for every TBE O + ( Q , b ) the matrix T = B
- 1TB B also belongs to ( + ( Qb , bı ) . Thus , Proposition 3.1 is proved . Corollary
3.1 . If Q is positive definite , then for every primitive representation be pbQ , A ...
Sayfa 256
4 Corollary 3. For any e > 0 and for any p > n , the Sobolev constant C7 ( M ) is
bounded ( n - 1 ) 2 from below in terms of the number of eigenvalues less than K
+ E . See below for a discussion of the Sobolev constants . Corollary 3 seems not
...
4 Corollary 3. For any e > 0 and for any p > n , the Sobolev constant C7 ( M ) is
bounded ( n - 1 ) 2 from below in terms of the number of eigenvalues less than K
+ E . See below for a discussion of the Sobolev constants . Corollary 3 seems not
...
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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 | |
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