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Titlebook: Operator Algebras, Operator Theory and Applications; 18th International W J. J. Grobler,L. E. Labuschagne,M. Möller Conference proceedings

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书目名称Operator Algebras, Operator Theory and Applications
副标题18th International W
编辑J. J. Grobler,L. E. Labuschagne,M. Möller
视频video
概述Latest developments in operator algebras.Unique African flavour through its contributions by mathematicians from Africa.Includes supplementary material:
丛书名称Operator Theory: Advances and Applications
图书封面Titlebook: Operator Algebras, Operator Theory and Applications; 18th International W J. J. Grobler,L. E. Labuschagne,M. Möller Conference proceedings
出版日期Conference proceedings 2010
关键词Operator theory; algebra; functional analysis; matrix theory; systems theory
版次1
doihttps://doi.org/10.1007/978-3-0346-0174-0
isbn_ebook978-3-0346-0174-0Series ISSN 0255-0156 Series E-ISSN 2296-4878
issn_series 0255-0156
copyrightBirkhäuser Basel 2010
The information of publication is updating

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A Time-variant Norm Constrained Interpolation Problem Arising from Relaxed Commutant Lifting, triangular operator matrices of which the columns induce contractive operators. The set of all solutions of the problem is described explicitly. The results presented are time-variant analogues of the main theorems in [.].
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On an Interpolation Problem for Generalized Schur Functions,tions in a generalized Schur class . for every .≥.. where the integer .. equals the number of negative eigenvalues of the Pick matrix associated to the problem and completely determined by interpolation data. A linear fractional description of all . solutions of the (nondegenerate) problem is well k
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Holomorphic , and Bergman-type Spaces,∞). Further, under mild conditions on the weight function . we characterize lacunary series in . space. Finally, we study the boundedness and compactness of composition operators between . and Bergman spaces.
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A Time-variant Norm Constrained Interpolation Problem Arising from Relaxed Commutant Lifting,general form the problem already appears in the analysis of the set of all solutions to the three chain completion problem. The interpolants are upper triangular operator matrices of which the columns induce contractive operators. The set of all solutions of the problem is described explicitly. The
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