Name: Completeness Theorems and Characteristic Matrix Functions: Applications to Integral and Differential Operators
Price: 4727.00 TWD
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Author: Kaashoek, Marinus A. ; Verduyn Lunel, Sjoerd M.
ISBN: 9783031045073

portada Completeness Theorems and Characteristic Matrix Functions: Applications to Integral and Differential Operators

Completeness Theorems and Characteristic Matrix Functions: Applications to Integral and Differential Operators

Type

Physical Book

Author

Marinus A. Kaashoek

Sjoerd M. Verduyn Lunel

Publisher

Birkhauser

Language

English

Pages

350

Format

Hardcover

Dimensions

23.4 x 15.6 x 2.1 cm

Weight

0.69 kg.

ISBN13

9783031045073

Synopsis "Completeness Theorems and Characteristic Matrix Functions: Applications to Integral and Differential Operators"

This monograph presents necessary and sufficient conditions for completeness of the linear span of eigenvectors and generalized eigenvectors of operators that admit a characteristic matrix function in a Banach space setting. Classical conditions for completeness based on the theory of entire functions are further developed for this specific class of operators. The classes of bounded operators that are investigated include trace class and Hilbert-Schmidt operators, finite rank perturbations of Volterra operators, infinite Leslie operators, discrete semi-separable operators, integral operators with semi-separable kernels, and period maps corresponding to delay differential equations. The classes of unbounded operators that are investigated appear in a natural way in the study of infinite dimensional dynamical systems such as mixed type functional differential equations, age-dependent population dynamics, and in the analysis of the Markov semigroup connected to the recently introduced zig-zag process.

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Completeness Theorems and Characteristic Matrix Functions: Applications to Integral and Differential Operators - Kaashoek, Marinus A. ; Verduyn Lunel, Sjoerd M.

Synopsis "Completeness Theorems and Characteristic Matrix Functions: Applications to Integral and Differential Operators"

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