Multiplicative Number Theory - I. Classical Theory

Main
Mathematics - Number Theory
Multiplicative Number Theory - I....

Multiplicative Number Theory - I. Classical Theory

Hugh L. Montgomery, Robert C. Vaughan

0 / 0

この本はいかがでしたか？

ファイルの質はいかがですか？

質を評価するには、本をダウンロードしてください。

ダウンロードしたファイルの質はいかがでしたか？

A text based on courses taught successfully over many years at Michigan, Imperial College and Pennsylvania State.

カテゴリー:

Mathematics - Number Theory

年:

2006

出版社:

Cambridge University Press

言語:

english

ページ:

571

ISBN 10:

0511257465

ISBN 13:

9780511257469

ファイル:

PDF, 4.99 MB

IPFS:

,

english, 2006

オンラインで読む

ダウンロード (pdf, 4.99 MB)

への変換進行中。

への変換が失敗しました。

こちらはいかがでしょうか？

Hugh L. Montgomery, Robert C. Vaughan — Multiplicative number theory I: Classical theory

E. Kowalski — An introduction to probabilistic number theory

Henryk Iwaniec , Emmanuel Kowalski — Analytic Number Theory

Steven J. Miller, Ramin Takloo-Bighash — An Invitation to Modern Number Theory (early draft)

Hugh L. Montgomery — Ten Lectures on the Interface between Analytic Number Theory and Harmonic Analysis

Kevin Broughan — Equivalents of the Riemann Hypothesis I: Arithmetic Equivalents

Z. I. Borevich, I. R. Shafarevich — Number Theory (Pure and Applied Mathematics)

Edward Charles Titchmarsh, David Rodney Heath-Brown — The theory of the Riemann zeta-function

Henri Cohen — Number theory vol.2. Analytic and modern tools

A. N. Parshin, I. R. Shafarevich — Number theory 02

Peter Borwein, Stephen Choi, Brendan Rooney, Andrea Weirathmueller — The Riemann Hypothesis

W.A. Coppel (auth.) — Number Theory: An Introduction to Mathematics

Ivan Morton Niven, Herbert S. Zuckerman, Hugh L. Montgomery — An Introduction to the Theory of Numbers, 5th Edition

Aleksandar Ivic — The Riemann zeta-function: theory and applications

I. M. Vinogradov — The method of trigonometrical sums in the theory of numbers

Heine Halberstam, Hans Egon Richert, Mathematics — Sieve Methods

Harvey Cohn — Advanced number theory

William J. LeVeque — Elementary Theory of Numbers (Dover books on advanced mathematics)

Alina Carmen Cojocaru, M. Ram Murty — An introduction to sieve methods and their applications

Dorian Goldfeld — Automorphic forms and L-Functions for the group GL(n,R)

Terence Tao, Van H. Vu — Additive Combinatorics

Davies E.B. — Linear Operators and their Spectra

Edward Frenkel — Langlands correspondence for loop groups

Hansjörg Geiges — An introduction to contact topology

Efton Park — Complex Topological K-Theory

Hans Joachim Baues — Algebraic Homotopy

W. H. Schikhof — Ultrametric calculus: An introduction to p-adic analysis

Rudolf Fritsch, Renzo A. Piccinini — Cellular structures in topology

S. J. Patterson — An introduction to the theory of the Riemann zeta-function

A. E. Ingham — The Distribution of Prime Numbers

Peter Sarnak — Some applications of modular forms

Gerard Laumon — Cohomology of Drinfeld Modular Varieties

Robert Charles Vaughan — The Hardy-Littlewood method

Haruzo Hida — Modular Forms and Galois Cohomology

Béla Bollobás — Random Graphs

Jeffrey Stopple — A Primer of Analytic Number Theory: From Pythagoras to Riemann

R. A. Bailey — Association Schemes: Designed Experiments, Algebra and Combinatorics

Jean Bertoin — Random Fragmentation and Coagulation Processes

Henryk Iwaniec, Emmanuel Kowalski — Analytic number theory

John Friedlander, Henryk Iwaniec — Opera De Cribro

Jean-marie De Koninck, Florian Luca — Analytic Number Theory: Exploring the Anatomy of Integers

Gerald Tenenbaum — Introduction to Analytic and Probabilistic Number Theory

主要なフレーズ