Actions for Operator Theory [electronic resource]

Email RIS file
Bookmark
Report an Issue

Operator Theory [electronic resource] / edited by Daniel Alpay

Published
Basel : Springer Basel : Imprint: Springer, 2019.
Physical Description
approximately 2,000 pages : online resource
Additional Creators
Alpay, Daniel and SpringerLink (Online service)
Access Online

Availability

I Want It
I Want It

Finding items...

Contents
General aspects of quaternionic and Clifford analysis -- Further developments of quaternionic and Clifford analysis -- Infinite dimensional analysis -- Non-commutative theory -- Multivariable operator theory -- Reproducing kernel Hilbert spaces -- de Branges spaces -- Indefinite inner product spaces -- Schur analysis -- Linear system theory.
Summary
A one-sentence definition of operator theory could be: The study of (linear) continuous operations between topological vector spaces, these being in general (but not exclusively) Fréchet, Banach, or Hilbert spaces (or their duals). Operator theory is thus a very wide field, with numerous facets, both applied and theoretical. There are deep connections with complex analysis, functional analysis, mathematical physics, and electrical engineering, to name a few. Fascinating new applications and directions regularly appear, such as operator spaces, free probability, and applications to Clifford analysis. In our choice of the sections, we tried to reflect this diversity. This is a dynamic ongoing project, and more sections are planned, to complete the picture. We hope you enjoy the reading, and profit from this endeavor.
Subject(s)
ISBN
9783034806923
Digital File Characteristics
text file PDF
Part Of
Springer Nature Living Reference
View MARC record | catkey: 27689632