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Transcendental Numbers (Paperback, 2014 ed.)
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Transcendental Numbers (Paperback, 2014 ed.)
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This text provides an introduction to the topic of transcendental
numbers for undergraduate and graduate students. Chapters 1 to 18
can be used for an introductory course in transcendental numbers
aimed at senior undergraduates and first-year graduate students.
Since the Schneider-Lang theorem is the main focus, the reader must
have a rudimentary background in complex analysis. Some of the
essential features of elliptic curve theory are introduced and made
accessible so that the student can savor the beauty of the primary
applications. The later chapters include additional, more demanding
topics including Baker's theorem and its applications to the
transcendence of special values of L-series; applications of
Schneider's theorem and Nesterenko's theorem as they apply to
special values of modular forms; and the emerging theory of
multiple zeta values. This book is ideal for undergraduates and
graduate students, as well as non-expert researchers wishing to
learn more about transcendental numbers. The text includes many
helpful exercises intended to facilitate practical mastery.
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