Handbook of Applications of Chaos Theory

Forfatter: info mangler
Bog
  • Format
  • Bog, paperback
  • Engelsk

Beskrivelse

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.

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Detaljer
  • SprogEngelsk
  • Sidetal948
  • Udgivelsesdato18-12-2020
  • ISBN139780367737047
  • Forlag Chapman & Hall/CRC
  • FormatPaperback
Størrelse og vægt
  • Vægt1780 g
  • coffee cup img
    10 cm
    book img
    17,8 cm
    25,4 cm

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    Evolution equations Deterministic chaos Cauchy problem Lyapunov exponents Quantum graphs Ordinary differential equations Phase Portrait Limit cycle Strange attractor Periodic orbits Chaos Analysis Nonlinear dynamical systems theory Hopf Bifurcation Asymptotic Stability Embedding Dimension Evolutionary dynamics Chaotic Map Vice Versa Adriana Pedrosa Alexander G. Ramm Alberto Tufaile Anna Parziale Ario Ichiro A. Miranda Rodrigo Ana R.M. Carvalho Bauch Szymon Bifurcation Diagram Bogdan I. Epureanu B. John Oommen Brzeski Piotr Calitoiu Dragos B. Schelin Adriane chaotic interference versus decoherence chaotic pattern recognition chaos in plasma physics Biscaia Tufaile Cadot Olivier BDS Test chaotic light scattering C.M.A. Pinto Ducceschi Michele Dynamical Traps Davide Faranda chaotic theory Duffing Oscillation Faggini Marisa Dang Van Liet Elena Babatsouli Empirical Wavelet Coefficients C.-L. Chian Abraham Ezequiel del Rio Dan-Gheorghe Dimitriu Grienggrai Rajchakit Data Sets Humbert Thomas Jakob Lund Laugesen Henon Map Hidden Attractors Ihor Lubashevsky Josserand Christophe Iomin Alexander J. Levitan Kapitaniak Tomasz Kiran D'Souza Kunznetsov Nikolay L. Horwitz K. Kalashnikov Erik Mosekilde J. Niskala Brandon M. Lewkowicz L. Vladimir Mordant Nicolas Oleg Mikhailovich Kiselev M.Yu. Uleysky Miquel Benjamin Garcin Matthieu Gennady Leonov M.V. Budyansky Nguyen H. Tuan Anh Nikolay Kunznetsov Phase Space Reconstruction Ivan Zelinka Sergio Elaskar Shunji Kawamoto Scott Mc Laughlin Sirko Leszek Leonov Gennady S.V. Prants L. Rempel Erico Igor V. Ovchinnikov Maricel Agop Tuan D. Pham V. Zhirov Oleg Wada Ikuo V. Sokolov Valentin Y. Ben Zion Unstable Manifolds Victor J. Law Largest Lyapunov Exponent Méndez Vicenç W. Kulp Christopher Zhanybai T. Zhusubaliyev Plateau Border Ramm Alexander G Poincaré disc Perlikowski Przemyslaw Qin Ke Wlodzmierz Klonowski Roger Lewandowski Starrett John wniczak Michał Tetsushi Ueta Touzé Cyril Yusuke Nishiuchi

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