Matrix spaces and schur multipliers : matriceal harmonic analysis
Material type:
TextPublication details: Singapore: World Scientific Publishing, 2023 Description: xiv, 192p. PbkISBN: 9781944660864Subject(s): Matrices | Algebraic spaces | Schur multiplierDDC classification: 512.643 Online resources: Table of content | Reviews Summary: This book gives a unified approach to the theory concerning a new matrix version of classical harmonic analysis. Most results in the book have their analogues as classical or newer results in harmonic analysis. It can be used as a source for further research in many areas related to infinite matrices. In particular, it could be a perfect starting point for students looking for new directions to write their PhD thesis as well as for experienced researchers in analysis looking for new problems with great potential to be very useful both in pure and applied mathematics where classical analysis has been used, for example, in signal processing and image analysis.
| Item type | Current library | Call number | Status | Date due | Barcode |
|---|---|---|---|---|---|
Book
|
NISER LIBRARY | 512.643 PER-M (Browse shelf(Opens below)) | Available | 25612 | |
NBHM Books
|
SMS Library | 512.643 PER-M (Browse shelf(Opens below)) | Available | N362 |
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| 512.643 MOL-A Applications of combinatorial matrix theory to laplacian matrices of graphs | 512.643 MUK-T Topics in products of random matrices | 512.643 MUK-T Topics in products of random matrices | 512.643 PER-M Matrix spaces and schur multipliers : matriceal harmonic analysis | 512.643 PIZ-M Matrix theory: from generalized inverses to jordan form | 512.643 SHA-L Linear algebra and matrices | 512.643 SIN-I Introduction to matrix theory |
Contents:
Introduction
Integral Operators in Infinite Matrix Theory
Matrix Versions of Spaces of Periodical Functions
Matrix Versions of Hardy Spaces
The Matrix Versions of BMOA
Matrix Versions of Bergman Spaces
A Matrix Version of Bloch Spaces
Schur Multipliers on Analytic Functions
This book gives a unified approach to the theory concerning a new matrix version of classical harmonic analysis. Most results in the book have their analogues as classical or newer results in harmonic analysis. It can be used as a source for further research in many areas related to infinite matrices. In particular, it could be a perfect starting point for students looking for new directions to write their PhD thesis as well as for experienced researchers in analysis looking for new problems with great potential to be very useful both in pure and applied mathematics where classical analysis has been used, for example, in signal processing and image analysis.
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