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Recent Advances In Matrix And Operator Theory 2008 Edition at Meripustak

Recent Advances In Matrix And Operator Theory 2008 Edition

Books from same Author: Joseph A. Ball Yuli Eidelman J. William Helton

Books from same Publisher: Birkhauser

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    • General Information  
    Author(s)Joseph A. Ball Yuli Eidelman J. William Helton
    PublisherBirkhauser
    ISBN9783764385385
    Pages340
    BindingHardback
    LanguageEnglish
    Publish YearApril 2008

    Description

    Birkhauser Recent Advances In Matrix And Operator Theory 2008 Edition by Joseph A. Ball Yuli Eidelman J. William Helton

    This volume comprises the proceedings of the International Workshop on Operator Theory and Its Applications held at the University of Connecticut in July 2005. Table of contents : Inverse Problems for First-Order Discrete Systems.- Stability of Dynamical Systems via Semidefinite Programming.- Ranks of Hadamard Matrices and Equivalence of Sylvester-Hadamard and Pseudo-Noise Matrices.- Image of a Jacobi Field.- The Higher Order Caratheodory-Julia Theorem and Related Boundary Interpolation Problems.- A Generalization to Ordered Groups of a Kre?n Theorem.- A Fast QR Algorithm for Companion Matrices.- The Numerical Range of a Class of Self-adjoint Operator Functions.- A Perturbative Analysis of the Reduction into Diagonal-plus-semiseparable Form of Symmetric Matrices.- The Eigenstructure of Complex Symmetric Operators.- Higher Order Asymptotic Formulas for Traces of Toeplitz Matrices with Symbols in Hoelder-Zygmund Spaces.- On an Eigenvalue Problem for Some Nonlinear Transformations of Multi-dimensional Arrays.- On Embedding of the Bratteli Diagram into a Surface.- Superfast Inversion of Two-Level Toeplitz Matrices Using Newton Iteration and Tensor-Displacement Structure.- On Generalized Numerical Ranges of Quadratic Operators.- Inverse Problems for Canonical Differential Equations with Singularities.- On Triangular Factorization of Positive Operators.- Solutions for the H ?(Dn) Corona Problem Belonging to exp(L1/2n-1.- A Matrix and its Inverse: Revisiting Minimal Rank Completions.