Posted by **step778** at Feb. 26, 2015

2004 | pages: 256 | ISBN: 0198528175 | PDF | 1,7 mb

Posted by **naag** at July 7, 2017

MP4 | Video: AVC 1280x720 | Audio: AAC 44KHz 2ch | Duration: 2 Hours | 446 MB

Posted by **Underaglassmoon** at June 17, 2017

Cambridge | English | 2017 | ISBN-10: 110717287X | 375 pages | PDF | 10.25 mb

by Remco van der Hofstad (Author)

Posted by **roxul** at June 6, 2017

2014 | ISBN-10: 0199996725 | 320 pages | PDF | 5 MB

Posted by **AvaxGenius** at June 3, 2017

English | PDF | 2007 | 286 Pages | ISBN : 3540355936 | 10.7 MB

This book describes a family of algorithms for studying the global structure of systems. By a finite covering of the phase space we construct a directed graph with vertices corresponding to cells of the covering and edges corresponding to admissible transitions. The method is used, among other things, to locate the periodic orbits and the chain recurrent set, to construct the attractors and their basins, to estimate the entropy, and more.

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

English | 1991 | ISBN: 354054593X | 196 Pages | DJVU | 2.39 MB

Posted by **step778** at Feb. 14, 2017

2009 | pages: 442 | ISBN: 3642022499 | PDF | 4,9 mb

Posted by **step778** at Feb. 13, 2017

2008 | pages: 822 | ISBN: 3540686762 | PDF | 24,2 mb

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

English | 16 Feb. 2017 | ISBN: 3319434756 | 559 Pages | PDF | 5.31 MB

The emphasis in this book is placed on general models (Markov chains, random fields, random graphs), universal methods (the probabilistic method, the coupling method, the Stein-Chen method, martingale methods, the method of types) and versatile tools (Chernoff's bound, Hoeffding's inequality, Holley's inequality) whose domain of application extends first chapters give in considerable detail the background necessary to understand the rest of the book.

Posted by **Jeembo** at Dec. 24, 2016

English | 2012 | ISBN: 0321783972 | 1120 Pages | PDF | 54.9 MB

The Graphs and Models series by Bittinger, Beecher, Ellenbogen, and Penna is known for helping students “see the math” through its focus on visualization and technology.