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Most popular at the top
- Wiley 2008; US$ 73.95
Fractal geometry is revolutionizing the descriptive mathematics of applied materials systems. Rather than presenting a mathematical treatise, Brian Kaye demonstrates the power of fractal geometry in describing materials ranging from Swiss cheese to pyrolytic graphite. Written from a practical point of view, the author assiduously avoids the use of... more...
- Princeton University Press 2010; US$ 110.00
This comprehensive book provides the first unified framework for stability and dissipativity analysis and control design for nonnegative and compartmental dynamical systems, which play a key role in a wide range of fields, including engineering, thermal sciences, biology, ecology, economics, genetics, chemistry, medicine, and sociology. Using the... more...
- Springer 2009; US$ 129.00
This book presents the basic methods of regular perturbation theory of Hamiltonian systems, including KAM-theory, splitting of asymptotic manifolds, the separatrix map, averaging, anti-integrable limit, etc. in a readable way. Despite its small size, it discusses all main aspects of the basic modern theory of perturbed Hamiltonian systems and most... more...
- Springer 2010; US$ 199.00
This book - an outgrowth of an international conference held in honor of Jacques Peyriere - provides readers with an overview of recent developments in the mathematical fields related to fractals. Included are original research contributions as well as surveys written by experts in their respective fields. The chapters are thematically organized into... more...
- Westview Press 1992; US$ 49.99
This is the first book to introduce modern topics in dynamical systems at the undergraduate level. Accessible to readers with only a background in calculus, the book integrates both theory and computer experiments into its coverage of contemporary ideas in dynamics. It is designed as a gradual introduction to the basic mathematical ideas behind such... more...
- Springer Berlin Heidelberg 2013; US$ 109.00
Pseudochaos theory deals with the complex branching behaviors of dynamical systems at the interface between orderly and chaotic motion. This volume presents recent developments in the field, as well as a focused explication of a typical one-dimensional model. more...
- Wiley 2012; US$ 137.00
A highly valued resource for those who wish to move from the introductory and preliminary understandings and the measurement of chaotic behavior to a more sophisticated and precise understanding of chaotic systems. The authors provide a deep understanding of the structure of strange attractors, how they are classified, and how the information required... more...
- Springer 2013; US$ 99.00
This volume, following in the tradition of a similar 2010 publication by the same editors, is an outgrowth of an international conference, Fractals and Related Fields II, held in June 2011. The book provides readers with an overview of developments in the mathematical fields related to fractals, including original research contributions... more...
- Elsevier Science 2012; US$ 72.95
Dynamical Systems and Microphysics: Control Theory and Mechanics contains the proceedings of the Third International Seminar on Mathematical Theory of Dynamical Systems and Microphysics held in Udine, Italy, on September 4-9, 1983. The papers explore the mechanics and optimal control of dynamical systems and cover topics ranging from complete controllability... more...
- Springer New York 2013; US$ 39.95
First book to provide a rigorous study of fractals usable by undergraduates Written by a renowned authority in the field and expert at communicating mathematical ideas to students An excellent means for young mathematicians to acquire basic tools from many different areas Abundant figures and exercises provide valuable clarity and practice more...