Introduction to Chaos

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A01=H Nagashima
A01=Y Baba
Aperiodic Orbit
Author_H Nagashima
Author_Y Baba
Baker's Transformation
Baker’s Transformation
bifurcation analysis
Binary Fraction
Binary Transformation
Cantor Set
Category=PBWS
Category=PHQ
chaos theory applications in research
chaotic behaviour
chaotic phenomena
Close Initial Conditions
dynamical systems theory
entropy
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ergodic theory
graduate level physics
Hamilton Dynamical System
Hausdorff Dimension
Intermittent Chaos
Koch Curve
Laminar Orbit
Laminar Part
Lap Number
Li Yorke Chaos
logistic
Lorenz Model
lyapunov
Lyapunov Number
map
mathematical modeling science
nonlinear differential equations
number
one-dimensional maps
orbits
periodic
Periodic Orbit
Pitchfork Bifurcations
point
realistic systems
Schwarz Derivative
Simple Algebraic Method
Strange Attractor
Tangent Bifurcations
tent
Tent Map
topological
Topological Entropy
Van Der Pol Equation

Product details

  • ISBN 9780750305082
  • Weight: 317g
  • Dimensions: 156 x 234mm
  • Publication Date: 01 Jan 1998
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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This book focuses on explaining the fundamentals of the physics and mathematics of chaotic phenomena by studying examples from one-dimensional maps and simple differential equations. It is helpful for postgraduate students and researchers in mathematics, physics and other areas of science.

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