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An introduction to the study of chaotic systems via numerical analysis, this work includes many applications in physics and employs differential equations, linear vector spaces and some Hamiltonian systems. Includes problems.
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Chaos theory embodies an approach and a set of methods to deal with the complex behavior found in many physical systems. Indeed, the enthusiasm that has developed for the study of chaos is a result of the broad extent of its applications. However, chaos is a young science, and only in recent years have its important examples become well understood and its methods well developed and standardized.
Chaotic Dynamics of Nonlinear Systems presents the major models for the transitions to chaos exhibited by dynamic systems. Rasband introduces the "classical" topics and examples that have emerged as fundamental to the discipline. The most important routes to chaos are described in a unified framework and supported by integrated problem sets.
This book is an accessible introduction to the theory, techniques, and applications of chaos for researchers as well as teachers and students of physics, mathematics, and engineering.
Covering all essential topics, this book introduces the major paradigms in the transition to chaos as exhibited by dynamic systems--all in a coherent and logically integrated format. Every route to chaos is clearly illustrated with examples of how it progresses in specific dynamical systems such as the logistical map, the Lorenz system, and more. Focusing mostly on dissipative systems, this book examines bot concepts of mappings and differential dynamics.
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Book Description Wiley-VCH, 1990. Hardcover. Condition: New. 1. Seller Inventory # DADAX0471634182
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