<span>The book gives the basic results of the theory of the spaces A</span><span><sup>p</sup></span><span>Ο of functions holomorphic in the unit disc, halfplane and in the finite complex plane, which depend on functional weights Ο permitting any rate of growth of a function near the boundary of the
Matrix Functions of Bounded Type: An Interplay Between Function Theory and Operator Theory
β Scribed by Curto R.E., et al.
- Publisher
- AMS
- Year
- 2017
- Tongue
- English
- Leaves
- 114
- Series
- Memoirs of the American Mathematical Society, 1253
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Table of Contents
Cover
Title page
Chapter 1. Introduction
Chapter 2. Preliminaries
Chapter 3. Coprime inner functions
Chapter 4. Douglas-Shapiro-Shields factorizations
Chapter 5. Tensored-scalar singularity
Chapter 6. An interpolation problem and a functional calculus
Chapter 7. Abrahamseβs Theorem for matrix-valued symbols
Chapter 8. A subnormal Toeplitz completion
Chapter 9. Hyponormal Toeplitz pairs
Chapter 10. Concluding remarks
Bibliography
List of Symbols
Back Cover
π SIMILAR VOLUMES
<span>This book expands the lectures given at a regional conference in Lincoln, Nebraska which brought together a wide variety of scientists, pure mathematicians and engineers.</span>
<span>This reprint has been authorized by Springer-Verlag for sale in Africa, Middle/South America, Israel, Jordan, Lebanon, Saudia-Arabia, Syria, South-East-Asia and China only</span>
<p>Courses that study vectors and elementary matrix theory and introduce linear transformations have proliferated greatly in recent years. Most of these courses are taught at the undergraduate level as part of, or adjacent to, the second-year calculus sequence. Although many students will ultimately
The only book devoted exclusively to matrix functions, this research monograph gives a thorough treatment of the theory of matrix functions and numerical methods for computing them. The author s elegant presentation focuses on the equivalent definitions of f(A) via the Jordan canonical form, polynom