Blaschke Products and Their Applications [electronic resource] / edited by Javad Mashreghi, Emmanuel Fricain.
By: Mashreghi, Javad [editor.].
Contributor(s): Fricain, Emmanuel [editor.] | SpringerLink (Online service).
Material type:
BookSeries: Fields Institute Communications: 65Publisher: Boston, MA : Springer US : Imprint: Springer, 2013Description: X, 319 p. 5 illus., 2 illus. in color. online resource.Content type: text Media type: computer Carrier type: online resourceISBN: 9781461453413.Subject(s): Mathematics | Functional equations | Functional analysis | Functions of complex variables | Mathematics | Functions of a Complex Variable | Functional Analysis | Difference and Functional EquationsDDC classification: 515.9 Online resources: Click here to access online
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Springer eBooksSummary: Blaschke products have been researched for nearly a century. They have shown to be important in several branches of mathematics through their boundary behaviour, dynamics, membership in different function spaces, and the asymptotic growth of various integral means of their derivatives. This volume presents a collection of survey and research articles that examine Blaschke products and several of their applications to fields such as approximation theory, differential equations, dynamical systems, and harmonic analysis. Additionally, it illustrates the historical roots of Blaschke products and highlights key research on this topic. The contributions, written by experts from various fields of mathematical research, include several open problems. They will engage graduate students and researchers alike, bringing them to the forefront of research in the subject.
Blaschke products have been researched for nearly a century. They have shown to be important in several branches of mathematics through their boundary behaviour, dynamics, membership in different function spaces, and the asymptotic growth of various integral means of their derivatives. This volume presents a collection of survey and research articles that examine Blaschke products and several of their applications to fields such as approximation theory, differential equations, dynamical systems, and harmonic analysis. Additionally, it illustrates the historical roots of Blaschke products and highlights key research on this topic. The contributions, written by experts from various fields of mathematical research, include several open problems. They will engage graduate students and researchers alike, bringing them to the forefront of research in the subject.
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