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Springer Limit Theorems for the Riemann Zeta-Function 352

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Description

Explore the depths of probabilistic number theory with this specialized text from Springer. Part of the Mathematics and Its Applications series (Volume 352), this book examines how probability theory methods are used to study the distribution of values in arithmetic objects. Because determining concrete values of these objects is often difficult, the text focuses on investigating the frequency with which values enter specific sets. This study reveals how these frequencies follow strict mathematical laws and explores the fascinating connection between these patterns and quantum mechanics. It is an essential resource for students and researchers interested in the intersection of analytic number theory and probability.

Key Features

Part of the Springer Mathematics and Its Applications series, volume 352.

Focuses on the subject of probabilistic number theory within analytic number theory.

Investigates the distribution of values of arithmetic objects using probability theory.

Explores the mathematical laws governing how often values enter specific sets.

Discusses the analogy between arithmetic value frequencies and quantum mechanics.

Product Specifications

Format
paperback
Domain
Amazon UK
Release Date
09 December 2010
Listed Since
20 September 2010

Barcode

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