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Finite Blaschke Products and Their Connections (Hardcover, 1st ed. 2018)
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Finite Blaschke Products and Their Connections (Hardcover, 1st ed. 2018)
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This monograph offers an introduction to finite Blaschke products
and their connections to complex analysis, linear algebra, operator
theory, matrix analysis, and other fields. Old favorites such as
the Caratheodory approximation and the Pick interpolation theorems
are featured, as are many topics that have never received a modern
treatment, such as the Bohr radius and Ritt's theorem on
decomposability. Deep connections to hyperbolic geometry are
explored, as are the mapping properties, zeros, residues, and
critical points of finite Blaschke products. In addition, model
spaces, rational functions with real boundary values, spectral
mapping properties of the numerical range, and the Darlington
synthesis problem from electrical engineering are also covered.
Topics are carefully discussed, and numerous examples and
illustrations highlight crucial ideas. While thorough explanations
allow the reader to appreciate the beauty of the subject, relevant
exercises following each chapter improve technical fluency with the
material. With much of the material previously scattered throughout
mathematical history, this book presents a cohesive, comprehensive
and modern exposition accessible to undergraduate students,
graduate students, and researchers who have familiarity with
complex analysis.
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