Many Variations of Mahler Measures, 9781108794459
Paperback
Dive into Mahler measures: Number theory, geometry, and hidden connections.

Many Variations of Mahler Measures

a lasting symphony

$137.48

  • Paperback

    180 pages

  • Release Date

    14 May 2020

Check Delivery Options

Summary

Unveiling Mahler Measures: A Journey Through Number Theory, Geometry, and Beyond

The Mahler measure stands as a captivating concept, bridging diverse mathematical landscapes such as number theory, analysis, arithmetic geometry, special functions, and random walks. This accessible and succinct introduction serves as an invaluable resource for both graduate-level studies and independent exploration.

It equips the reader with the essential foundational knowledge before delving …

Book Details

ISBN-13:9781108794459
ISBN-10:1108794459
Series:Australian Mathematical Society Lecture Series
Author:Wadim Zudilin, François Brunault
Publisher:Cambridge University Press
Imprint:Cambridge University Press
Format:Paperback
Number of Pages:180
Release Date:14 May 2020
Weight:270g
Dimensions:227mm x 151mm x 10mm
What They're Saying

Critics Review

‘… the book will serve as a great introduction to the subject of Mahler’s measure, in some of its manifold variations, with a special focus on its links with special values of L-functions. It is particularly suited for a student or research seminar, as well as for individual work, because of its concise nature, which emphasizes the most important points of the theory, while not leaving out crucial details when needed.’ Riccardo Pengo, zbMATH

About The Author

Wadim Zudilin

François Brunault is Associate Professor at École Normale Supérieure, Lyon in France, and is a member of the Mathematical Society of France. He is an arithmetic geometer with interest in elliptic curves, modular forms and L-functions, both from a theoretical and explicit point of view.

Wadim Zudilin is Professor of Pure Mathematics at Radboud University Nijmegen, known for his results that make use of special functions in number theory, in particular, about the irrationality for the values of Riemann’s zeta function at positive integers. He co-authored the book Neverending Fractions: An Introduction to Continued Fractions.

Returns

This item is eligible for free returns within 30 days of delivery. See our returns policy for further details.