Theory of Orbits: Vol
Geometry and Representation Theory of Real and p-adic groups eBooks & eLearning
Posted by insetes at Nov. 26, 2024
Geometry and Representation Theory of Real and p-adic groups By Dan Barbasch (auth.), Juan Tirao, David A. Vogan Jr., Joseph A. Wolf (eds.)
1996 | 326 Pages | ISBN: 1461286816 | PDF | 8 MB
1996 | 326 Pages | ISBN: 1461286816 | PDF | 8 MB
Nonlinear Systems, Vol. 1: Mathematical Theory and Computational Methods eBooks & eLearning
Posted by AvaxGenius at Sept. 16, 2018
Nonlinear Systems, Vol. 1: Mathematical Theory and Computational Methods by Victoriano Carmona
English | PDF,EPUB | 2018 | 428 Pages | ISBN : 3319667653 | 45.04 MB
This book is part of a two volume set which presents the analysis of nonlinear phenomena as a long-standing challenge for research in basic and applied science as well as engineering. It discusses nonlinear differential and differential equations, bifurcation theory for periodic orbits and global connections. The integrability and reversibility of planar vector fields and theoretical analysis of classic physical models are sketched.
Dynamical Systems, Graphs, and Algorithms (Repost) eBooks & eLearning
Posted by AvaxGenius at June 3, 2017
Dynamical Systems, Graphs, and Algorithms By Prof. George Osipenko
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.
Dynamical Systems, Graphs, and Algorithms (Repost) eBooks & eLearning
Posted by AvaxGenius at June 30, 2021
Dynamical Systems, Graphs, and Algorithms By Prof. George Osipenko
English | PDF(True) | 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.