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Explorations in Complex Functions (Hardcover, 1st ed. 2020)
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Explorations in Complex Functions (Hardcover, 1st ed. 2020)
Series: Graduate Texts in Mathematics, 287
Expected to ship within 9 - 15 working days
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This textbook explores a selection of topics in complex analysis.
From core material in the mainstream of complex analysis itself, to
tools that are widely used in other areas of mathematics, this
versatile compilation offers a selection of many different paths.
Readers interested in complex analysis will appreciate the unique
combination of topics and connections collected in this book.
Beginning with a review of the main tools of complex analysis,
harmonic analysis, and functional analysis, the authors go on to
present multiple different, self-contained avenues to proceed.
Chapters on linear fractional transformations, harmonic functions,
and elliptic functions offer pathways to hyperbolic geometry,
automorphic functions, and an intuitive introduction to the
Schwarzian derivative. The gamma, beta, and zeta functions lead
into L-functions, while a chapter on entire functions opens
pathways to the Riemann hypothesis and Nevanlinna theory. Cauchy
transforms give rise to Hilbert and Fourier transforms, with an
emphasis on the connection to complex analysis. Valuable additional
topics include Riemann surfaces, steepest descent, tauberian
theorems, and the Wiener-Hopf method. Showcasing an array of
accessible excursions, Explorations in Complex Functions is an
ideal companion for graduate students and researchers in analysis
and number theory. Instructors will appreciate the many options for
constructing a second course in complex analysis that builds on a
first course prerequisite; exercises complement the results
throughout.
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