Hyponormal Quantization of Planar Domains
Exponential Transform in Dimension Two
(Sprache: Englisch)
This book exploits the classification of a class of linear bounded operators with rank-one self-commutators in terms of their spectral parameter, known as the principal function. The resulting dictionary between two dimensional planar shapes with a degree...
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This book exploits the classification of a class of linear bounded operators with rank-one self-commutators in terms of their spectral parameter, known as the principal function. The resulting dictionary between two dimensional planar shapes with a degree of shade and Hilbert space operators turns out to be illuminating and beneficial for both sides. An exponential transform, essentially a Riesz potential at critical exponent, is at the heart of this novel framework; its best rational approximants unveil a new class of complex orthogonal polynomials whose asymptotic distribution of zeros is thoroughly studied in the text. Connections with areas of potential theory, approximation theory in the complex domain and fluid mechanics are established. The text is addressed, with specific aims, at experts and beginners in a wide range of areas of current interest: potential theory, numerical linear algebra, operator theory, inverse problems, image and signal processing, approximationtheory, mathematical physics.
Inhaltsverzeichnis zu „Hyponormal Quantization of Planar Domains “
1 Introduction.- 2 The exponential transform.- 3 Hilbert space factorization.- 4 Exponential orthogonal polynomials.- 5 Finite central truncations of linear operators.- 6 Mother bodies.- 7 Examples.- 8 Comparison with classical function spaces.- A Hyponormal operators.- Glossary.- Index.- References.Bibliographische Angaben
- Autoren: Björn Gustafsson , Mihai Putinar
- 2017, 1st ed. 2017, X, 150 Seiten, 150 farbige Abbildungen, Maße: 15,5 x 23,5 cm, Kartoniert (TB), Englisch
- Verlag: Springer, Berlin
- ISBN-10: 3319658093
- ISBN-13: 9783319658094
- Erscheinungsdatum: 30.09.2017
Sprache:
Englisch
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