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(Ebook) Exploring Chaos Theory And Experiment 1st edition by Brian Davies 0367314126 9780367314125

  • SKU: EBN-12053280
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Authors:Brian Davies (Author)
Pages:0 pages.
Year:2004
Editon:1
Publisher:CRC Press
Language:english
File Size:30.66 MB
Format:pdf
ISBNS:9780367314125, 9780429502866, 9780429971419, 9780429982491, 9780429993572, 9780786745616, 9780813341279, 0367314126, 0429502869
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(Ebook) Exploring Chaos Theory And Experiment 1st edition by Brian Davies 0367314126 9780367314125

Exploring Chaos: Theory And Experiment 1st edition by Brian Davies - Ebook PDF Instant Download/DeliveryISBN:  0367314126, 9780367314125  

Full download Exploring Chaos: Theory And Experiment 1st edition after payment.



Product details:

ISBN-10 :  0367314126 

ISBN-13 :  9780367314125 

Author:  Brian Davies 

This book presents elements of the theory of chaos in dynamical systems in a framework of theoretical understanding coupled with numerical and graphical experimentation. It describes the theory of fractals, focusing on the importance of scaling and ordinary differential equations.

 

Exploring Chaos: Theory And Experiment 1st Table of contents:

1 Introduction
1.1 Dynamical models
1.2 Celestial mechanics
1.3 Lorenz: the end of weather prediction?
1.4 Complex behaviour of simple systems
2 Orbits of one-dimensional systems
2.1 Discrete dynamical systems
2.2 Fixed points and stability
2.3 Some orbits of the tent map
2.4 Period doubling of the logistic map
2.5 Periodic orbits and compositions
2.6 The fully chaotic tent map
2.7 Numerical versus exact orbits
2.8 Fourier analysis of an orbit
2.9 Lyapunov exponent of an orbit
2.10 Chaotic orbits
2.11 Ergodic orbits
3 Bifurcations in one-dimensional systems
3.1 Bifurcation diagrams
3.2 Final state diagrams
3.3 Period doubling mechanism
3.4 Period doubling cascades
3.5 Feigenbaum’s universal constants
3.6 Tangent bifurcations
3.7 Intermittent behaviour
3.8 Unstable orbits and crises
3.9 Transcritical and pitchfork bifurcations
3.10 Theory of Feigenbaum scaling
4 Two-dimensional systems
4.1 The Hénon map
4.2 Fixed points
4.3 Area contraction
4.4 Stability of fixed points
4.5 Periodic orbits
4.6 Lyapunov exponents
4.7 Basin boundaries
4.8 Linear feedback and control
4.9 Tangent bifurcations and zero curves
4.10 Producing the strange attractor
5 Fractals
5.1 The Hénon attractor
5.2 The Cantor Set
5.3 Fractal bifurcation diagrams
5.4 Capacity dimension
5.5 Capacity dimension of the Hénon attractor
5.6 Self-similar fractals
5.7 Lyapunov dimension of two-dimensional maps
5.8 The Rössler attractor
5.9 The Feigenbaum attractor
6 Non-linear oscillations
6.1 The driven non-linear pendulum
6.2 Phase Plane
6.3 Poincaré sections
6.4 Lyapunov exponents

 

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Tags: Exploring Chaos, Theory, Experiment, Brian Davies

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