Bifurcation and Chaos in Simple Dynamical Systems

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Presents a detailed analysis of bifurcation and chaos in simple non- linear systems, based on previous works of Awrejcewicz (Technical U., Institute of Applied Mathematics, Lodz, Poland). Practical examples for mechanical and biomechanical systems are discussed. The use of both numerical and analytical approaches allows for a deeper insight into non-linear dynamical phenomena. The numerical and analytical techniques presented do not require specific mathematical knowledge. Acidic paper. Annotation copyright Book News, Inc. Portland, Or.


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Presents a detailed analysis of bifurcation and chaos in simple non- linear systems, based on previous works of Awrejcewicz (Technical U., Institute of Applied Mathematics, Lodz, Poland). Practical examples for mechanical and biomechanical systems are discussed. The use of both numerical and analytical approaches allows for a deeper insight into non-linear dynamical phenomena. The numerical and analytical techniques presented do not require specific mathematical knowledge. Acidic paper. Annotation c. Book News, Inc., Portland, OR (booknews.com)


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