Spectral Theory in Inner Product Spaces and Applications [electronic resource] : 6th Workshop on Operator Theory in Krein Spaces and Operator Polynomials, Berlin, December 2006 /
Workshop on Operator Theory in Krein Spaces and Operator Polynomials(6th :2006 :Berlin, Germany)
Behrndt, Jussi.editor.
Förster, Karl-Heinz,1938-.editor.
Langer, Heinz.editor.
Trunk, Carsten.editor.
Contains a collection of research papers originating from the 6th Workshop on Operator Theory in Krein Spaces and Operator Polynomials, which was held at the TU Berlin, Germany, December 14 to 17. This work discusses topics such as linear relations, singular perturbations, de Branges spaces, nonnegative matrices, and abstract kinetic equations.
Description based upon print version of record.
Contains a collection of research papers originating from the 6th Workshop on Operator Theory in Krein Spaces and Operator Polynomials, which was held at the TU Berlin, Germany, December 14 to 17. This work discusses topics such as linear relations, singular perturbations, de Branges spaces, nonnegative matrices, and abstract kinetic equations.
Includes bibliographical references.
Augmented Schur Parameters for Generalized Nevanlinna Functions and Approximation -- On Domains of Powers of Linear Operators and Finite Rank Perturbations -- Finite-dimensional de Branges Subspaces Generated by Majorants -- Trace Formulae for Dissipative and Coupled Scattering Systems -- Approximation of N ? ? -functions I: Models and Regularization -- On the Block Numerical Range of Nonnegative Matrices -- A Quantum Dot with Impurity in the Lobachevsky Plane -- One-dimensional Perturbations, Asymptotic Expansions, and Spectral Gaps -- Abstract Kinetic Equations with Positive Collision Operators -- On the Structure of Semigroups of Operators Acting in Spaces with Indefinite Metric -- G-Self-adjoint Operators in Almost Pontryagin Spaces -- On a Kre?n Criterion -- Two-sided Weighted Shifts Are ‘Almost Krein’ Normal.
Operator theory.
Physics.
Integral equations.
Operator Theory.
Mathematical Methods in Physics.
Integral Equations.

Operator theory