Logo

Operators on Hilbert Space by John Erdos

Small book cover: Operators on Hilbert Space

Operators on Hilbert Space
by

Publisher: King's College London
Number of pages: 52

Description:
These are notes for a King's College course to fourth year undergraduates and MSc students. They cover the theoretical development of operators on Hilbert space up to the spectral theorem for bounded selfadjoint operators.

Home page url

Download or read it online for free here:
Read online
(online reading)

Similar books

Book cover: Introduction to Functional AnalysisIntroduction to Functional Analysis
by - University of Leeds
Contents: Fourier Series; Basics of Linear Spaces; Orthogonality; Fourier Analysis; Duality of Linear Spaces; Operators; Spectral Theory; Compactness; The spectral theorem for compact normal operators; Applications to integral equations; etc.
(13898 views)
Book cover: An Introduction to Hilbert Module Approach to Multivariable Operator TheoryAn Introduction to Hilbert Module Approach to Multivariable Operator Theory
by - arXiv
An introduction of Hilbert modules over function algebras. The theory of Hilbert modules is presented as combination of commutative algebra, complex geometry and Hilbert spaces and its applications to the theory of n-tuples of commuting operators.
(7571 views)
Book cover: Banach Modules and Functors on Categories of Banach SpacesBanach Modules and Functors on Categories of Banach Spaces
by - Marcel Dekker Inc
This book is the final outgrowth of a sequence of seminars about functors on categories of Banach spaces (held 1971 - 1975) and several doctoral dissertations. It has been written for readers with a general background in functional analysis.
(11322 views)
Book cover: Topics in Real and Functional AnalysisTopics in Real and Functional Analysis
by - Universitaet Wien
This manuscript provides a brief introduction to Real and (linear and nonlinear) Functional Analysis. It covers basic Hilbert and Banach space theory as well as basic measure theory including Lebesgue spaces and the Fourier transform.
(15753 views)