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78 sonuçtan 1-3 arası sonuçlar
Sayfa 210
Let I c Rd , d > 5 , be an irrational lattice , and let V satisfy the conditions of
Theorem 1.1 . Then ( 1.21 ) m ( 2 ) = 0 ( 17 ) , 1700 . Proof of Theorem 1.4 . Let de
( 0,80 ] be a number such that estimates ( 1.17 ) are fulfilled . Then the lower
bounds ...
Let I c Rd , d > 5 , be an irrational lattice , and let V satisfy the conditions of
Theorem 1.1 . Then ( 1.21 ) m ( 2 ) = 0 ( 17 ) , 1700 . Proof of Theorem 1.4 . Let de
( 0,80 ] be a number such that estimates ( 1.17 ) are fulfilled . Then the lower
bounds ...
Sayfa 211
Before proving Theorem 2.1 , we show how to deduce Theorem 1.1 from it . Proof
of Theorem 1.1 . We use Theorem 2.1 for some fixed d > 0 and $ ' < d . By the
definitions ( 1.2 ) and ( 1.7 ) , we have Nilni - 5 ) - Cl * sn ( ) s Niilt + 8 ) + CX * ,
and ...
Before proving Theorem 2.1 , we show how to deduce Theorem 1.1 from it . Proof
of Theorem 1.1 . We use Theorem 2.1 for some fixed d > 0 and $ ' < d . By the
definitions ( 1.2 ) and ( 1.7 ) , we have Nilni - 5 ) - Cl * sn ( ) s Niilt + 8 ) + CX * ,
and ...
Sayfa 417
Theorem 2.1 is a consequence of Lemmas 2.3 , 2.4 , and 2.5 . For the proof of
identity ( 2.3 ) , we use the fact that the operator d is closed . First , identity ( 2.3 )
is ... Lemma 2.8 will be used in the proof of Theorem 1.2 . Instead of Lemma 2.8 ,
we ...
Theorem 2.1 is a consequence of Lemmas 2.3 , 2.4 , and 2.5 . For the proof of
identity ( 2.3 ) , we use the fact that the operator d is closed . First , identity ( 2.3 )
is ... Lemma 2.8 will be used in the proof of Theorem 1.2 . Instead of Lemma 2.8 ,
we ...
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İçindekiler
Данилов Л И Об отсутствии собственных значений в спектре | 47 |
A Antipov and A I Generalov The Yoneda algebras of symmetric special | 377 |
A G Bytsko On higher spin U sl2invariant Rmatrices | 393 |
Telif Hakkı | |
7 diğer bölüm gösterilmiyor
Diğer baskılar - Tümünü görüntüle
Sık kullanılan terimler ve kelime öbekleri
algebraic analytic apply approximation arbitrary argument assume bounded called closed coefficients coincides complete condition connected Consequently consider constant construction contains continuous corresponding covering curves defined definition deformation denote depend determined dimension discrete edges element English equation equivalent estimate exists fact finite fixed formula function given Goursat problem graph identity implies inequality integral introduce invariant lattice Lemma limit linear locally Math Mathematical matrix means measure metric Moreover Note obtain operator parameters particular periodic Phys points polynomial positive potential problem Proof proof of Theorem Proposition prove quantum rational reduced regular relation Remark respectively result satisfies sequence side singular solution space spectrum statement Subsection suffices Suppose Theorem theory transformation unique values vector vertex vertices zero