St. Petersburg Mathematical Journal, 19. cilt,495-765. sayfalarAmerican Mathematical Society, 2008 |
Kitabın içinden
4 sonuçtan 1-3 arası sonuçlar
Sayfa 496
... diffeomorphism . We denote by * : L ( ƏD ) → L ( ƏD ) , L∞ * ( ƒ ) : = ƒ 0 , the pullback by and put S : = ( ( S ) . As a consequence of Theorem 1.5 , we obtain the following . Corollary 1.6 . * maps SAP ( S ) isomorphically onto SAP ...
... diffeomorphism . We denote by * : L ( ƏD ) → L ( ƏD ) , L∞ * ( ƒ ) : = ƒ 0 , the pullback by and put S : = ( ( S ) . As a consequence of Theorem 1.5 , we obtain the following . Corollary 1.6 . * maps SAP ( S ) isomorphically onto SAP ...
Sayfa 505
... diffeomorphism and ( 0 ) = 0. We set c : = ' ( 0 ) . By the definition on the open arcs ( s ) , for t E ( -∞ , 0 ) we obtain f ( t ) = f ( ei ( to + kse ' ) ) = e1 \ In ( õ ( se ' ) ) ei In ( cse + o ( se ' ) ) = e = e ei ( Aln ( cs ) ...
... diffeomorphism and ( 0 ) = 0. We set c : = ' ( 0 ) . By the definition on the open arcs ( s ) , for t E ( -∞ , 0 ) we obtain f ( t ) = f ( ei ( to + kse ' ) ) = e1 \ In ( õ ( se ' ) ) ei In ( cse + o ( se ' ) ) = e = e ei ( Aln ( cs ) ...
Sayfa 514
... diffeomorphism of ƏD . In particular , by Corollary 1.6 , for any ƒ € SAP ( F ) H we have fo1E SAP ( F1 ) H , where F1 : = 471 ( F ) . Since 21 € F1 , we can argue as in the proof of Theorem 4.5 to find an almost periodic holomorphic ...
... diffeomorphism of ƏD . In particular , by Corollary 1.6 , for any ƒ € SAP ( F ) H we have fo1E SAP ( F1 ) H , where F1 : = 471 ( F ) . Since 21 € F1 , we can argue as in the proof of Theorem 4.5 to find an almost periodic holomorphic ...
İçindekiler
A Brudnyi and D Kinzebulatov Uniform subalgebras of L on the unit | 495 |
N A Vavilov Can one see the signs of structure constants? | 519 |
Waldemar Hołubowski A new measure of growth for groups and algebras | 545 |
Telif Hakkı | |
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