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""Un indispensable"" pour les etudiants des classes preparatoires scientifiques et du premier cycle des universites... Read More >>
An offspring of the special semester ""Ergodic Theory, Geometric Rigidity and Number Theory"" held at the Isaac... Read More >>
Building on the tradition of an outstanding series of conferences at the University of Illinois at Urbana-Champaign,... Read More >>
This book is an outcome of the Millennial Conference on Number Theory held in 2000 at the University of Illinois... Read More >>
Based on the author's course for first-year graduate students this text explains how the tools of algebraic geometry... Read More >>
Glimpses of Algebra and Geometry includes improvements throughout the text, including a treatment of root formulas,... Read More >>
This volume contains the proceedings of a conference held at Panjab University, India, in 2000 as part of the International... Read More >>
The text is illustrated with several tables of various number fields, including their data on power integral bases.;... Read More >>
This book provides an introduction to elementary number theory and the modern algorithmic number theory, and their... Read More >>
Provides a treatment of algebra. This work spans about 150 sections organized in 9 chapters. It is intended for... Read More >>
These ""Borcherds products"" have infinite product expansions analogous to the Dedekind eta-function. The fact that... Read More >>
Part II presents a systematic development of the Galois theory of Hopf algebras with special emphasis on the group... Read More >>
From September 13 to 17 in 1999, the First China-Japan Seminar on Number Theory was held in Beijing, China, which... Read More >>
Dieses Lehrbuch bietet eine elementare Einführung in ein mathematisch anspruchsvolles Gebiet der modernen Kryptographie,... Read More >>
However, at the ""Galois Module Structure"" workshop in February 1994, discussions about my invariant (0,1 (L/ K,... Read More >>
For hundreds of years, the study of elliptic curves has played a central role in mathematics. This book explores:... Read More >>
Obtains an explicit formula for generalized Whittaker functions and multiplicity one theorem for all discrete series... Read More >>
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Convolutions by integrable kernels have continuous symbols and the Cauchy singular integral operator is the most... Read More >>
Automorphic forms are one of the central topics of analytic number theory. In fact, they sit at the confluence of... Read More >>
Contains the proceedings of the Fourth International Conference on Monte Carlo and Quasi-Monte Carlo Methods in... Read More >>
From the reviews: ""...a fine book ... This is not surprising, for it was he who inaugurated the local-global principle... Read More >>
French mathematician Pierre de Fermat became most well known for his work in the area of number theory. The purpose... Read More >>