**History of Mathematics**

Volume: 26;
2005;
278 pp;
Hardcover

MSC: Primary 01; 11;
**Print ISBN: 978-0-8218-3457-2
Product Code: HMATH/26**

List Price: $69.00

Individual Member Price: $55.20

#### Supplemental Materials

# The St. Petersburg School of Number Theory

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*B. N. Delone*

A co-publication of the AMS and the London Mathematical Society

For over two centuries, the work of the St. Petersburg mathematicians in number
theory has constituted a glorious contribution to mathematics. The Russian
book, The St. Petersburg School of Number Theory, is about the
life and work of prominent members of this school, such as Chebyshev, Korkin,
Zolotarev, Markov, Vorono&ibreve;, and Vinogradov. These mathematicians are
indeed a very distinguished group. Their work in number theory is of the
highest quality and continues to have lasting significance.

This English translation acquaints the reader with the most important works of
these six eminent members of the St. Petersburg school. A short biography is
given for each of them, followed by an exposition of some of his most
significant contributions. Each contribution features the author's original
terminology and notation and is followed by commentary. Certain works receive
relatively complete expositions, while others are dealt with more briefly.

With a Foreword written for the English edition, this volume will appeal to a
broad mathematical audience, including mathematical historians. It is
particularly suitable for graduate students and researchers interested in
number theory.

#### Table of Contents

# Table of Contents

## The St. Petersburg School of Number Theory

#### Readership

Historians, graduate students, and research mathematicians interested in number theory and mathematical history.

#### Reviews

(Readers) encounter a marvelous cross-section of topics from 19th and early 20th century number theory, very classical themes today, and certainly possessed of a classical beauty. ... It's a very interesting book on a number of counts.

-- MAA Reviews

The book should be very interesting to a broad mathematical community, in particular mathematicians working in number theory as well as historians of mathematics concentrating on the development of mathematics in the second part of the 19th century.

-- EMS Newsletter