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Chaotic Modelling and Simulation
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Chaotic Modelling and Simulation : Analysis of Chaotic Models, Attractors and Forms

Book Details

Format Paperback / Softback
ISBN-10 0367386658
ISBN-13 9780367386658
Publisher Taylor & Francis Ltd
Imprint Chapman & Hall/CRC
Country of Manufacture GB
Country of Publication GB
Publication Date Oct 21st, 2019
Print length 364 Pages
Weight 453 grams
Ksh 12,250.00
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Containing an extensive bibliography that lists the original work that defined the field, this book presents a large, up-to-date collection of chaotic models and chaotic attractors. Using more than 500 graphs and illustrations, the authors show how to design, estimate, and test an array of models, such as Gaussian, delay logistic, Hénon, Holmes, Lorenz, Rössler, and rotation models. They explore the historic progression of chaos, from its humble beginnings to a major theory. The authors also include exercises, definitions, theorems, and proofs, along with simulation tools and code on the book’s website, http://www.cmsim.net./

Offers Both Standard and Novel Approaches for the Modeling of Systems
Examines the Interesting Behavior of Particular Classes of Models



Chaotic Modelling and Simulation: Analysis of Chaotic Models, Attractors and Forms presents the main models developed by pioneers of chaos theory, along with new extensions and variations of these models. Using more than 500 graphs and illustrations, the authors show how to design, estimate, and test an array of models.





Requiring little prior knowledge of mathematics, the book focuses on classical forms and attractors as well as new simulation methods and techniques. Ideas clearly progress from the most elementary to the most advanced. The authors cover deterministic, stochastic, logistic, Gaussian, delay, Hénon, Holmes, Lorenz, Rössler, and rotation models. They also look at chaotic analysis as a tool to design forms that appear in physical systems; simulate complicated and chaotic orbits and paths in the solar system; explore the Hénon–Heiles, Contopoulos, and Hamiltonian systems; and provide a compilation of interesting systems and variations of systems, including the very intriguing Lotka–Volterra system.





Making a complex topic accessible through a visual and geometric style, this book should inspire new developments in the field of chaotic models and encourage more readers to become involved in this rapidly advancing area.


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