Unbounded Weighted Composition Operators in L²-Spaces / by Piotr Budzyński, Zenon Jabłoński, Il Bong Jung, Jan Stochel.
2018
QA329-329.9
Formats
| Format | |
|---|---|
| BibTeX | |
| MARCXML | |
| TextMARC | |
| MARC | |
| DublinCore | |
| EndNote | |
| NLM | |
| RefWorks | |
| RIS |
Cite
Citation
Linked e-resources
Linked Resource
Concurrent users
Unlimited
Authorized users
Authorized users
Document Delivery Supplied
Can lend chapters, not whole ebooks
Details
Title
Unbounded Weighted Composition Operators in L²-Spaces / by Piotr Budzyński, Zenon Jabłoński, Il Bong Jung, Jan Stochel.
Author
ISBN
9783319740393
3319740393
9783319740386
3319740385
3319740393
9783319740386
3319740385
Published
Cham : Springer International Publishing : Imprint: Springer, 2018.
Language
English
Description
1 online resource (xii, 182 pages) : illustrations.
Item Number
10.1007/978-3-319-74039-3 doi
Call Number
QA329-329.9
Dewey Decimal Classification
515/.7246
Summary
This book establishes the foundations of the theory of bounded and unbounded weighted composition operators in L²-spaces. It develops the theory in full generality, meaning that the weighted composition operators under consideration are not regarded as products of multiplication and composition operators. A variety of seminormality properties are characterized and the first-ever criteria for subnormality of unbounded weighted composition operators is provided. The subtle interplay between the classical moment problem, graph theory and the injectivity problem is revealed and there is an investigation of the relationships between weighted composition operators and the corresponding multiplication and composition operators. The optimality of the obtained results is illustrated by a variety of examples, including those of discrete and continuous types. The book is primarily aimed at researchers in single or multivariable operator theory.
Bibliography, etc. Note
Includes bibliographical references and indexes.
Access Note
Access limited to authorized users.
Digital File Characteristics
text file PDF
Series
Lecture Notes in Mathematics ; 2209.
Available in Other Form
Print version: 9783319740386
Linked Resources
Record Appears in