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Springer Limit Theorems for the Riemann Zeta-Function 352

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Description

Explore the complex world of probabilistic number theory with this academic text from Springer. Part of the Mathematics and Its Applications series (volume 352), this book focuses on the intersection of analytic number theory and probability theory. Researchers and students can study how methods from probability theory are applied to understand the distribution of values in arithmetic objects. Because determining concrete values of these objects is often difficult, this text investigates how frequently values fall into specific sets. By examining these frequencies, the book demonstrates how they follow strict mathematical laws and explores the connections between these patterns and quantum mechanics. This volume serves as a deep dive into the mathematical laws governing arithmetic distributions, making it a valuable resource for those studying advanced number theory and its probabilistic applications.

Key Features

Focuses on probabilistic number theory as a specialized branch of analytic number theory.

Provides methods to study the distribution of values in arithmetic objects using probability theory.

Investigates how frequently arithmetic values enter specific sets to uncover mathematical laws.

Explores the mathematical analogy between number theory frequencies and quantum mechanics.

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

Product Specifications

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

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