St. Petersburg Mathematical Journal, 12. cilt,1-505. sayfalarAmerican Mathematical Society, 2001 |
Kitabın içinden
63 sonuçtan 1-3 arası sonuçlar
Sayfa 85
... invariant subspaces of X with those of X1 . As- suming that I is a multiplier invariant subspace of X1 subject to some conditions ( to be fixed later ) , we define I · M ( X ) = span { ƒy : ƒ € I , y € M ( X ) } , where by the span of a ...
... invariant subspaces of X with those of X1 . As- suming that I is a multiplier invariant subspace of X1 subject to some conditions ( to be fixed later ) , we define I · M ( X ) = span { ƒy : ƒ € I , y € M ( X ) } , where by the span of a ...
Sayfa 96
... invariant subspace of X of index 1 , and let E be as in the preceding lemma . Then in X there exist two multiplier invariant subspaces J1 and J2 such that ( a ) JJ1J2 , = ( b ) σj , σE , σJi = ( c ) σJ2OJE . σj = J2 = \ = Proof . First ...
... invariant subspace of X of index 1 , and let E be as in the preceding lemma . Then in X there exist two multiplier invariant subspaces J1 and J2 such that ( a ) JJ1J2 , = ( b ) σj , σE , σJi = ( c ) σJ2OJE . σj = J2 = \ = Proof . First ...
Sayfa 99
... invariant subspaces JC X with σJ CN1 . As was observed in Lemma 4.6 , any multiplier invariant subspace JC X of index 1 splits : J = J1 J2 Ո with JS and J2 € 6. By Theorem 4.8 , J1 corresponds to I1 = J1 X1 , and J2 corresponds to I2 ...
... invariant subspaces JC X with σJ CN1 . As was observed in Lemma 4.6 , any multiplier invariant subspace JC X of index 1 splits : J = J1 J2 Ո with JS and J2 € 6. By Theorem 4.8 , J1 corresponds to I1 = J1 X1 , and J2 corresponds to I2 ...
İçindekiler
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