Handbook of Applications of Chaos Theory

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A. Miranda Rodrigo
Adriana Pedrosa
advanced chaos theory applications in science
Age Group_Uncategorized
Age Group_Uncategorized
Alberto Tufaile
Alexander G. Ramm
Ana R.M. Carvalho
Anna Parziale
Ario Ichiro
Asymptotic Stability
automatic-update
B. John Oommen
B. Schelin Adriane
B01=Charilaos Skiadas
B01=Christos H. Skiadas
Bauch Szymon
BDS Test
Bifurcation Diagram
Biscaia Tufaile
Bogdan I. Epureanu
Brzeski Piotr
C.-L. Chian Abraham
C.M.A. Pinto
Cadot Olivier
Calitoiu Dragos
Category1=Non-Fiction
Category=PBKJ
Cauchy Problem
chaos analysis
chaos in plasma physics
chaotic interference versus decoherence
chaotic light scattering
Chaotic Map
chaotic pattern recognition
chaotic theory
clinical data pattern recognition
COP=United States
Dan-Gheorghe Dimitriu
Dang Van Liet
Data Sets
Davide Faranda
Delivery_Delivery within 10-20 working days
Deterministic Chaos
Ducceschi Michele
Duffing Oscillation
Dynamical Traps
Elena Babatsouli
Embedding Dimension
Empirical Wavelet Coefficients
eq_isMigrated=2
eq_nobargain
Erik Mosekilde
evolution equations
evolutionary dynamics
Ezequiel del Rio
Faggini Marisa
Garcin Matthieu
Gennady Leonov
Grienggrai Rajchakit
Henon Map
Hidden Attractors
Hopf Bifurcation
Humbert Thomas
Igor V. Ovchinnikov
Ihor Lubashevsky
Iomin Alexander
Ivan Zelinka
J. Levitan
J. Niskala Brandon
Jakob Lund Laugesen
Josserand Christophe
K. Kalashnikov
Kapitaniak Tomasz
Kiran D'Souza
Kunznetsov Nikolay
L. Horwitz
L. Rempel Erico
L. Vladimir
Language_English
Largest Lyapunov Exponent
Leonov Gennady
Limit Cycle
Lyapunov exponents
M. Lewkowicz
M.V. Budyansky
M.Yu. Uleysky
Maricel Agop
mechanical system stability
Mendez Vicenc
Miquel Benjamin
Mordant Nicolas
Nguyen H. Tuan Anh
Nikolay Kunznetsov
nonlinear dynamical systems theory
nonlinear time series analysis
Oleg Mikhailovich Kiselev
optical soliton dynamics
Ordinary Differential Equations
PA=Available
Period Doubling Bifurcation
Periodic Orbits
Perlikowski Przemyslaw
Phase Portrait
Phase Space Reconstruction
plasma turbulence modeling
Plateau Border
Poincare disc
Price_€100 and above
PS=Active
Qin Ke
quantum chaos applications
quantum graphs
Ramm Alexander G
Roger Lewandowski
S.V. Prants
Scott Mc Laughlin
Sergio Elaskar
Shunji Kawamoto
Sirko Leszek
softlaunch
Starrett John
Strange Attractor
Tetsushi Ueta
Touze Cyril
Tuan D. Pham
Unstable Manifolds
V. Sokolov Valentin
V. Zhirov Oleg
Vice Versa
Victor J. Law
W. Kulp Christopher
Wada Ikuo
Wlodzmierz Klonowski
wniczak Michal
Y. Ben Zion
Yusuke Nishiuchi
Zhanybai T. Zhusubaliyev

Product details

  • ISBN 9781466590434
  • Weight: 1791g
  • Dimensions: 178 x 254mm
  • Publication Date: 01 Jun 2016
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
  • Language: English
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In addition to explaining and modeling unexplored phenomena in nature and society, chaos uses vital parts of nonlinear dynamical systems theory and established chaotic theory to open new frontiers and fields of study. Handbook of Applications of Chaos Theory covers the main parts of chaos theory along with various applications to diverse areas. Expert contributors from around the world show how chaos theory is used to model unexplored cases and stimulate new applications.

Accessible to scientists, engineers, and practitioners in a variety of fields, the book discusses the intermittency route to chaos, evolutionary dynamics and deterministic chaos, and the transition to phase synchronization chaos. It presents important contributions on strange attractors, self-exciting and hidden attractors, stability theory, Lyapunov exponents, and chaotic analysis. It explores the state of the art of chaos in plasma physics, plasma harmonics, and overtone coupling. It also describes flows and turbulence, chaotic interference versus decoherence, and an application of microwave networks to the simulation of quantum graphs.

The book proceeds to give a detailed presentation of the chaotic, rogue, and noisy optical dissipative solitons; parhelic-like circle and chaotic light scattering; and interesting forms of the hyperbolic prism, the Poincaré disc, and foams. It also covers numerous application areas, from the analysis of blood pressure data and clinical digital pathology to chaotic pattern recognition to economics to musical arts and research.

Christos H. Skiadas, PhD, was the founder and director of the Data Analysis and Forecasting Laboratory at the Technical University of Crete. He is chair of the Chaotic Modeling and Simulation Conference series. He has published more than 80 papers, three monographs, and 12 books, including Chaotic Modeling and Simulation: Analysis of Chaotic Models, Attractors and Forms (Chapman & Hall/CRC, October 2008). His research interests include innovation diffusion modeling and forecasting, life table data modeling, healthy life expectancy estimates, and deterministic, stochastic, and chaotic modeling.

Charilaos Skiadas, PhD, is an associate professor in mathematics and computer science at Hanover College. He is the coauthor of Chaotic Modeling and Simulation: Analysis of Chaotic Models, Attractors and Forms (Chapman & Hall/CRC, October 2008). His research interests encompass a wide array of mathematical and computing topics, ranging from algebraic geometry to statistics and programming languages to data science.