Posted by **interes** at Nov. 11, 2015

English | ISBN: 1616147474 | 2013 | EPUB | 300 pages | 5,1 MB

Posted by **Grev27** at Sept. 7, 2013

English | ISBN: 1616147474 | 2013 | EPUB | 300 pages | 5,1 MB

Posted by **ChrisRedfield** at Jan. 21, 2017

Published: 2016-02-23 | ISBN: 9811002835 | PDF | 307 pages | 6.67 MB

Posted by **hill0** at Jan. 21, 2017

English | 23 Dec. 2016 | ISBN: 3319488163 | 246 Pages | PDF | 3.87 MB

This collection of course notes from a number theory summer school focus on aspects of Diophantine Analysis, addressed to Master and doctoral students as well as everyone who wants to learn the subject.

Posted by **interes** at Jan. 16, 2017

English | 2010 | ISBN: 1841135070 | 348 pages | PDF | 1,7 MB

Posted by **hill0** at Jan. 9, 2017

English | 31 Jan. 2017 | ISBN: 3319467379 | 175 Pages | PDF | 2.22 MB

Focusing on p-adic and adelic analogues of pseudodifferential equations, this monograph presents a very general theory of parabolic-type equations and their Markov processes motivated by their connection with models of complex hierarchic systems.

Posted by **hill0** at Jan. 8, 2017

English | 26 Nov. 2016 | ISBN: 3319438107 | 386 Pages | PDF | 4 MB

This book gives an introduction to the field of Incidence Geometry by discussing the basic families of point-line geometries and introducing some of the mathematical techniques that are essential for their study.

Posted by **lengen** at Jan. 5, 2017

English | Oct. 10, 2008 | ISBN: 3764321857 | 140 Pages | PDF | 9 MB

0.1 Introduction These lecture notes describe a new development in the calculus of variations which is called Aubry-Mather-Theory. The starting point for the theoretical physicist Aubry was a model for the descrip tion of the motion of electrons in a two-dimensional crystal. Aubry investigated a related discrete variational problem and the corresponding minimal solutions. On the other hand, Mather started with a specific class of area-preserving annulus mappings, the so-called monotone twist maps. These maps appear in mechanics as Poincare maps. Such maps were studied by Birkhoff during the 1920s in several papers. In 1982, Mather succeeded to make essential progress in this field and to prove the existence of a class of closed invariant subsets which are now called Mather sets. His existence theorem is based again on a variational principle.

Posted by **hill0** at Jan. 3, 2017

English | 28 Jan. 2017 | ISBN: 3319504479 | 294 Pages | PDF | 9.11 MB

Filling a gap in the literature, this book takes the reader to the frontiers of equivariant topology, the study of objects with specified symmetries. The discussion is motivated by reference to a list of instructive “toy” examples and calculations in what is a relatively unexplored field. The authors also provide a reading path for the first-time reader less interested in working through sophisticated machinery but still desiring a rigorous understanding of the main concepts.

Posted by **sasha82** at Jan. 2, 2017

2016 | ISBN: 9811026505 | English | 291 pages | PDF | 2 MB