Attractors Bifurcations Chaos

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  • Author : Tönu Puu
  • Publisher : Springer Science & Business Media
  • Pages : 549 pages
  • ISBN : 9783540402268
  • Rating : /5 from reviews
CLICK HERE TO GET THIS BOOK >>>Attractors Bifurcations Chaos

Download or Read online Attractors Bifurcations Chaos full in PDF, ePub and kindle. this book written by Tönu Puu and published by Springer Science & Business Media which was released on 10 July 2003 with total page 549 pages. We cannot guarantee that Attractors Bifurcations Chaos book is available in the library, click Get Book button and read full online book in your kindle, tablet, IPAD, PC or mobile whenever and wherever You Like. Attractors, Bifurcations, & Chaos - now in its second edition - begins with an introduction to mathematical methods in modern nonlinear dynamics and deals with differential equations. Phenomena such as bifurcations and deterministic chaos are given considerable emphasis, both in the methodological part, and in the second part, containing various applications in economics and in regional science. Coexistence of attractors and the multiplicity of development paths in nonlinear systems are central topics. The applications focus on issues such as business cycles, oligopoly, interregional trade dynamics, and economic development theory.

Attractors Bifurcations Chaos

Attractors  Bifurcations    Chaos
  • Author : Tönu Puu
  • Publisher : Springer Science & Business Media
  • Release : 10 July 2003
GET THIS BOOK Attractors Bifurcations Chaos

Attractors, Bifurcations, & Chaos - now in its second edition - begins with an introduction to mathematical methods in modern nonlinear dynamics and deals with differential equations. Phenomena such as bifurcations and deterministic chaos are given considerable emphasis, both in the methodological part, and in the second part, containing various applications in economics and in regional science. Coexistence of attractors and the multiplicity of development paths in nonlinear systems are central topics. The applications focus on issues such as business cycles,

Attractors Bifurcations and Chaos

Attractors  Bifurcations  and Chaos
  • Author : Tönu Puu
  • Publisher : Springer Science & Business Media
  • Release : 17 April 2013
GET THIS BOOK Attractors Bifurcations and Chaos

Attractors, Bifurcations, & Chaos - now in its second edition - begins with an introduction to mathematical methods in modern nonlinear dynamics and deals with differential equations. Phenomena such as bifurcations and deterministic chaos are given considerable emphasis, both in the methodological part, and in the second part, containing various applications in economics and in regional science. Coexistence of attractors and the multiplicity of development paths in nonlinear systems are central topics. The applications focus on issues such as business cycles,

The Lorenz Equations

The Lorenz Equations
  • Author : Colin Sparrow
  • Publisher : Springer Science & Business Media
  • Release : 06 December 2012
GET THIS BOOK The Lorenz Equations

The equations which we are going to study in these notes were first presented in 1963 by E. N. Lorenz. They define a three-dimensional system of ordinary differential equations that depends on three real positive parameters. As we vary the parameters, we change the behaviour of the flow determined by the equations. For some parameter values, numerically computed solutions of the equations oscillate, apparently forever, in the pseudo-random way we now call "chaotic"; this is the main reason for the immense

Chaos Bifurcations and Fractals Around Us

Chaos  Bifurcations and Fractals Around Us
  • Author : Wanda Szemplinska-Stupnicka
  • Publisher : World Scientific
  • Release : 11 November 2003
GET THIS BOOK Chaos Bifurcations and Fractals Around Us

During the last twenty years, a large number of books on nonlinear chaotic dynamics in deterministic dynamical systems have appeared. These academic tomes are intended for graduate students and require a deep knowledge of comprehensive, advanced mathematics. There is a need for a book that is accessible to general readers, a book that makes it possible to get a good deal of knowledge about complex chaotic phenomena in nonlinear oscillators without deep mathematical study. Chaos, Bifurcations and Fractals Around Us:

Bifurcation and Chaos

Bifurcation and Chaos
  • Author : Jan Awrejcewicz
  • Publisher : Springer Science & Business Media
  • Release : 06 December 2012
GET THIS BOOK Bifurcation and Chaos

A collection of especially written articles describing the theory and application of nonlinear dynamics to a wide variety of problems encountered in physics and engineering. Each chapter is self-contained and includes an elementary introduction, an exposition of the state of the art, as well as details of recent theoretical, computational and experimental results. Included among the practical systems analysed are: hysteretic circuits, Josephson circuits, magnetic systems, railway dynamics, rotor dynamics and nonlinear dynamics of speech. This book provides important information

Nonlinear Phenomena in Power Electronics

Nonlinear Phenomena in Power Electronics
  • Author : Soumitro Banerjee,George C. Verghese
  • Publisher : Wiley-IEEE Press
  • Release : 16 July 2001
GET THIS BOOK Nonlinear Phenomena in Power Electronics

Every electronics application from cell phones to calculators to computers requires power. Often the battery supplying this power is the largest single section of the product and the behavior of the energy follows a chaotic or nonlinear pattern. Great strides have been made in the last decade in the comprehension inherently nonlinear field of power electronics. Until now, no single text has exhibited the foundations of these nonlinear phenomena and their applications in a fashion suited to the power electronics

Bifurcation and Chaos in Complex Systems

Bifurcation and Chaos in Complex Systems
  • Author : Anonim
  • Publisher : Elsevier
  • Release : 30 June 2006
GET THIS BOOK Bifurcation and Chaos in Complex Systems

The book presents the recent achievements on bifurcation studies of nonlinear dynamical systems. The contributing authors of the book are all distinguished researchers in this interesting subject area. The first two chapters deal with the fundamental theoretical issues of bifurcation analysis in smooth and non-smooth dynamical systems. The cell mapping methods are presented for global bifurcations in stochastic and deterministic, nonlinear dynamical systems in the third chapter. The fourth chapter studies bifurcations and chaos in time-varying, parametrically excited nonlinear dynamical

Bifurcation and Chaos in Simple Dynamical Systems

Bifurcation and Chaos in Simple Dynamical Systems
  • Author : Jan Awrejcewicz
  • Publisher : World Scientific
  • Release : 20 April 1989
GET THIS BOOK Bifurcation and Chaos in Simple Dynamical Systems

This book presents a detailed analysis of bifurcation and chaos in simple non-linear systems, based on previous works of the author. Practical examples for mechanical and biomechanical systems are discussed. The use of both numerical and analytical approaches allows for a deeper insight into non-linear dynamical phenomena. The numerical and analytical techniques presented do not require specific mathematical knowledge.

Bifurcations and Chaos in Piecewise smooth Dynamical Systems

Bifurcations and Chaos in Piecewise smooth Dynamical Systems
  • Author : Zhanybai T. Zhusubaliyev,Erik Mosekilde
  • Publisher : World Scientific
  • Release : 20 April 2021
GET THIS BOOK Bifurcations and Chaos in Piecewise smooth Dynamical Systems

Technical problems often lead to differential equations with piecewise-smooth right-hand sides. Problems in mechanical engineering, for instance, violate the requirements of smoothness if they involve collisions, finite clearances, or stick-slip phenomena. Systems of this type can display a large variety of complicated bifurcation scenarios that still lack a detailed description.This book presents some of the fascinating new phenomena that one can observe in piecewise-smooth dynamical systems. The practical significance of these phenomena is demonstrated through a series of well-documented

Bifurcation and Chaos in Fractional Order Systems

Bifurcation and Chaos in Fractional Order Systems
  • Author : Marius-F. Danca,Guanrong Chen
  • Publisher : MDPI
  • Release : 19 January 2021
GET THIS BOOK Bifurcation and Chaos in Fractional Order Systems

This book presents a collection of seven technical papers on fractional-order complex systems, especially chaotic systems with hidden attractors and symmetries, in the research front of the field, which will be beneficial for scientific researchers, graduate students, and technical professionals to study and apply. It is also suitable for teaching lectures and for seminars to use as a reference on related topics.

Nonlinear Dynamics and Chaos

Nonlinear Dynamics and Chaos
  • Author : J. M. T. Thompson,H. B. Stewart
  • Publisher : John Wiley & Sons
  • Release : 15 February 2002
GET THIS BOOK Nonlinear Dynamics and Chaos

Nonlinear dynamics and chaos involves the study of apparent random happenings within a system or process. The subject has wide applications within mathematics, engineering, physics and other physical sciences. Since the bestselling first edition was published, there has been a lot of new research conducted in the area of nonlinear dynamics and chaos. * Expands on the bestselling, highly regarded first edition * A new chapter which will cover the new research in the area since first edition * Glossary of terms and

Bifurcation and Chaos in Coupled Oscillators

Bifurcation and Chaos in Coupled Oscillators
  • Author : J Awrejcewicz
  • Publisher : World Scientific
  • Release : 30 March 1991
GET THIS BOOK Bifurcation and Chaos in Coupled Oscillators

This book develops a general methodological approach to investigate complex physical systems presented by the author in a previous book. The nonlinear dynamics of coupled oscillators is investigated numerically and analytically. Three different mechanical, and one biomechanical, examples are used to demonstrate a general systematical approach to the study of dissipative dynamical systems. Many original examples of special chaotic behavior are discussed and illustrated. Contents:Dynamics of a Self-Excited Stick-Slip OscillatorDynamics of Two Coupled Externally-Driven OscillatorsChaos in a Sinusoidally (Parametrically

Chaos

Chaos
  • Author : Kathleen Alligood,Tim Sauer,J.A. Yorke
  • Publisher : Springer
  • Release : 06 December 2012
GET THIS BOOK Chaos

BACKGROUND Sir Isaac Newton hrought to the world the idea of modeling the motion of physical systems with equations. It was necessary to invent calculus along the way, since fundamental equations of motion involve velocities and accelerations, of position. His greatest single success was his discovery that which are derivatives the motion of the planets and moons of the solar system resulted from a single fundamental source: the gravitational attraction of the hodies. He demonstrated that the ohserved motion of

Chaos in Dynamical Systems

Chaos in Dynamical Systems
  • Author : Edward Ott
  • Publisher : Cambridge University Press
  • Release : 22 August 2002
GET THIS BOOK Chaos in Dynamical Systems

Over the past two decades scientists, mathematicians, and engineers have come to understand that a large variety of systems exhibit complicated evolution with time. This complicated behavior is known as chaos. In the new edition of this classic textbook Edward Ott has added much new material and has significantly increased the number of homework problems. The most important change is the addition of a completely new chapter on control and synchronization of chaos. Other changes include new material on riddled

Bifurcation and Chaos in Nonsmooth Mechanical Systems

Bifurcation and Chaos in Nonsmooth Mechanical Systems
  • Author : Jan Awrejcewicz,Claude-Henri Lamarque
  • Publisher : World Scientific
  • Release : 20 April 2021
GET THIS BOOK Bifurcation and Chaos in Nonsmooth Mechanical Systems

This book presents the theoretical frame for studying lumped nonsmooth dynamical systems: the mathematical methods are recalled, and adapted numerical methods are introduced (differential inclusions, maximal monotone operators, Filippov theory, Aizerman theory, etc.). Tools available for the analysis of classical smooth nonlinear dynamics (stability analysis, the Melnikov method, bifurcation scenarios, numerical integrators, solvers, etc.) are extended to the nonsmooth frame. Many models and applications arising from mechanical engineering, electrical circuits, material behavior and civil engineering are investigated to illustrate theoretical