£105.48

Springer Perturbation Theory for Linear Operators Book

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£105.49 £102.75 £103.35 £103.95 £104.54 £105.14 £105.74 14 March 2026 24 March 2026 04 April 2026 14 April 2026 25 April 2026

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Description

Explore advanced mathematical concepts with Perturbation Theory for Linear Operators by Springer. This specialized text provides a deep look into spectral theory, focusing on the completeness of generalized eigenvectors and Riesz bases. It is an essential resource for those studying semigroup theory, families of analytic operators, and the Gribov operator acting in the Bargmann space. This book covers recent mathematical developments regarding perturbed non-self-adjoint operators. Readers will gain insights into the completeness of the space of generalized eigenvectors and bases within Hilbert and Banach spaces. It also addresses the asymptotic behavior of eigenvalues for these operators. Designed with practical application in mind, most results presented in this work are motivated by real-world physical problems, including the perturbation method. Whether you are researching functional analysis or mathematical physics, this book offers the technical depth required to understand complex operator theory and its mathematical foundations.

Key Features

Detailed coverage of spectral theory including Riesz bases and the completeness of generalized eigenvectors.

In-depth analysis of semigroup theory and families of analytic operators for advanced mathematical study.

Exploration of the Gribov operator acting in the Bargmann space to support specialized research.

Discussion of recent developments in perturbed non-self-adjoint operators and eigenvalue asymptotic behavior.

Mathematical foundations applied to Hilbert and Banach spaces to assist in complex problem solving.

Content motivated by physical problems and the perturbation method to bridge theory and application.

Product Specifications

Format
hardcover
Domain
Amazon UK
Release Date
29 July 2021
Listed Since
08 April 2021

Barcode

No barcode data available

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