Posted by **bookwarrior** at Dec. 14, 2015

2014 | 176 Pages | ISBN: 1493918435 | PDF | 2 MB

Posted by **Veslefrikk** at Feb. 25, 2014

Publisher: Springer | ISBN 10: 1441919139 | 2010 | PDF | 226 pages | 6.8 MB

Posted by **Nice_smile)** at Feb. 13, 2017

English | 1989 | ISBN: 1441930876 | 520 Pages | DJVU | 15.51 MB

Posted by **tanas.olesya** at Dec. 25, 2014

English | Nov 4, 1994 | ISBN: 0387943250 | 519 Pages | DJVU | MB

In The Arithmetic of Elliptic Curves, the author presented the basic theory culminating in two fundamental global results, the Mordell-Weil theorem on the finite generation of the group of rational points and Siegel's theorem on the finiteness of the set of integral points.

Posted by **tanas.olesya** at Nov. 12, 2014

Springer; 2002 edition | May 2, 2002 | English | ISBN: 0387953736 | 350 pages | PDF | 46 MB

The main topics in this introductory text to discrete geometry include basics on convex sets, convex polytopes and hyperplane arrangements, combinatorial complexity of geometric configurations, intersection patterns and transversals of convex sets, geometric Ramsey-type results, and embeddings of finite metric spaces into normed spaces. In each area, the text explains several key results and methods.

Posted by **interes** at Feb. 26, 2014

English | 2009 | ISBN: 0387094938 | 514 pages | PDF | 3,5 MB

The theory of elliptic curves is distinguished by its long history and by the diversity of the methods that have been used in its study. This book treats the arithmetic theory of elliptic curves in its modern formulation, through the use of basic algebraic number theory and algebraic geometry.

Posted by **interes** at Jan. 5, 2014

English | 2002 | ISBN: 0821829777 | ISBN-13: 9780821829776 | 226 pages | DJVU | 3 MB

A differential inclusion is a relation of the form $\dot x \in F(x)$, where $F$ is a set-valued map associating any point $x \in R^n$ with a set $F(x) \subset R^n$. As such, the notion of a differential inclusion generalizes the notion of an ordinary differential equation of the form $\dot x = f(x)$.

Posted by **libr** at Dec. 4, 2013

English | 2001-03-01 | ISBN: 0387951547 | 408 pages | PDF | 6,4 MB

This book is devoted exclusively to a very special class of random processes, namely to random walk on the lattice points of ordinary Euclidean space. The author considered this high degree of specialization worthwhile, because of the theory of such random walks is far more complete than that of any larger class of Markov chains.

Posted by **Nice_smile)** at Feb. 14, 2017

English | 1999 | ISBN: 146127155X | 349 Pages | DJVU | 3.40 MB

Posted by **Nice_smile)** at Feb. 14, 2017

English | 2011 | ISBN: 0821852841 | 410 Pages | PDF | 6.77 MB