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Elements of applied bifurcation theory/ Yuri A Kuznetsov

By: Kuznetsov, Yuri AMaterial type: TextTextLanguage: English Series: COLECCIÓN RESERVA 036926 039041Publisher: New York : Springer verlag 1998Edition: 2ISBN: 0387983821Subject(s): TEORIA DE LA BIFURCACION | BIOMATEMÁTICASDDC classification: 515.35
Contents:
Introduction to dynamical system 2.Topological equivalence, bifurcations and structural stability of dinamical systems 3.One parameter bifurcations of equilibrio in continuos time dynamical systems 4.One parameter bifurcations of fixed points in discrete time diynamical systems 5.Bifurcations of equilibrio and periodic orbits in dimensional dynamical systems 6.Bifurcations of orbits homoclinic and heteroclinic to hyperbolic equilibrio 7.Other one parameter bifurcations in continuons time dynamical systems 8.Two parameter bifucations of equilibría in continuos-time dynamical systems 9.Two parameter bifurcations of fixel poinst in discrete-time dynamical systems 10.Numerical analysis of bifurcations
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Item type Current location Call number Copy number Status Date due Barcode
Libros/ General Libros/ General Biblioteca Central Euclides Jaramillo Arango
515.35 / K97 (Browse shelf) Ej. 1 Available (Sin restricciones) 039041
Libros/ General Libros/ General Biblioteca Central Euclides Jaramillo Arango
515.35 / K97 (Browse shelf) Ej. 2 Available (Sin restricciones) 036926

Introduction to dynamical system 2.Topological equivalence, bifurcations and structural stability of dinamical systems 3.One parameter bifurcations of equilibrio in continuos time dynamical systems 4.One parameter bifurcations of fixed points in discrete time diynamical systems 5.Bifurcations of equilibrio and periodic orbits in dimensional dynamical systems 6.Bifurcations of orbits homoclinic and heteroclinic to hyperbolic equilibrio 7.Other one parameter bifurcations in continuons time dynamical systems 8.Two parameter bifucations of equilibría in continuos-time dynamical systems 9.Two parameter bifurcations of fixel poinst in discrete-time dynamical systems 10.Numerical analysis of bifurcations

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