St. Petersburg Mathematical Journal, 17. cilt,1-551. sayfalarAmerican Mathematical Society, 2006 |
Kitabın içinden
17 sonuçtan 1-3 arası sonuçlar
Sayfa 249
... converges in Xo.q and € Xo , q * , we have Σkez 20k ( x ) = 0. Now , Lemma 2 shows that ( † ( æk ) ) € Im To both in case a ) and in case b ) . Thus , there exists a sequence a Є lq ( μ ) such that T ̧a = ( ( x ) ) and , moreover , || a ...
... converges in Xo.q and € Xo , q * , we have Σkez 20k ( x ) = 0. Now , Lemma 2 shows that ( † ( æk ) ) € Im To both in case a ) and in case b ) . Thus , there exists a sequence a Є lq ( μ ) such that T ̧a = ( ( x ) ) and , moreover , || a ...
Sayfa 250
... converges in XO + X1 , x Є Xo , q , and || x || x . ,, ≤ 2. Moreover , in case b ) , we have v ( x ) | ≤ C || x || x..q ≤ 2C . Since the series in ( 2.8 ) converges in norm in Xe , q , we are led to the conclusion that ak \ fo ( a ) ...
... converges in XO + X1 , x Є Xo , q , and || x || x . ,, ≤ 2. Moreover , in case b ) , we have v ( x ) | ≤ C || x || x..q ≤ 2C . Since the series in ( 2.8 ) converges in norm in Xe , q , we are led to the conclusion that ak \ fo ( a ) ...
Sayfa 251
... converges in Xo + X1 to a vector y Є Xo , q . We show that y = x . By ( 2.10 ) - ( 2.12 ) , it suffices to prove that the double series ΣΣ 2014 Zn , i n = 0 iЄZ converges absolutely in X + X1 . To do this , we apply the Hölder ...
... converges in Xo + X1 to a vector y Є Xo , q . We show that y = x . By ( 2.10 ) - ( 2.12 ) , it suffices to prove that the double series ΣΣ 2014 Zn , i n = 0 iЄZ converges absolutely in X + X1 . To do this , we apply the Hölder ...
İçindekiler
Антипов М А Генералов А И Конечная порожденность алгебр | 1 |
A Antipov and A I Generalov The Yoneda algebras of symmetric special | 377 |
of index issues of Mathematical Reviews | 379 |
Telif Hakkı | |
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