Andre C., Bastos M.A., Karlovich A.Yu, Silbermann B., Zaballa I. (Eds.) Operator Theory, Operator Algebras, and Matrix Theory

Springer, 2018. — 381 p. — (Operator Theory: Advances and Applications 267). — ISBN: 978-3-319-72448-5.This book consists of invited survey articles and research papers in the scientific areas of the “International Workshop on Operator Algebras, Operator Theory and Applications,” which was held in Lisbon in July 2016. Reflecting recent developments in the field of algebras of operators, operator theory and matrix theory, it particularly focuses on groupoid algebras and Fredholm conditions, algebras of approximation sequences, C* algebras of convolution type operators, index theorems, spectrum and numerical range of operators, extreme supercharacters of infinite groups, quantum dynamics and operator algebras, and inverse eigenvalue problems.
Establishing bridges between the three related areas of operator algebras, operator theory, and matrix theory, the book is aimed at researchers and graduate students who use results from these areas.Indecomposable Supercharacters of the Infinite Unitriangular Group
A C∗-algebra of Singular Integral Operators with Shifts and Piecewise Quasicontinuous Coefficients
Non-Hermitian Quantum Mechanics of Bosonic Operators
Fredholm Conditions on Non-compact Manifolds: Theory and Examples
Statistical e-Convergence of Bögel-Type Continuous Functions
Weighted Statistical Relative Approximation by Positive Linear Operators
Descriptor Systems Under Feedback and Output Injection
Hermitian Geometry on Resolvent Set
Spectral Algorithms for MRA Orthonormal Wavelets
The NIEP
Semi-Fredholmness of Weighted Singular Integral Operators with Shifts and Slowly Oscillating Data
Factorization of Singular Integral Operators with a Carleman Backward Shift: The Vector Case
Extension-Restriction Theorems for Algebras of Approximation Sequences
Toeplitz and Hankel Algebras – Axiomatic and Asymptotic Aspects
More Than 40 Years of Algebraic Techniques in Numerical Analysis
Linearizability of Multi-Control Systems of the Class C1 by Additive Change of Controls
A Distance Formula Related to a Family of Projections Orthogonal to Their Symmetries