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Patterns and Interfaces in Dissipative Dynamics (Springer Series in Synergetics)
 
 
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Patterns and Interfaces in Dissipative Dynamics (Springer Series in Synergetics) [Hardcover]

L.M. Pismen (Author), Y. Pomeau (Foreword)

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Book Description

3540304304 978-3540304302 June 14, 2006 1
Spontaneous pattern formation in nonlinear dissipative systems far from equilibrium occurs in a variety of settings in nature and technology, and has applications ranging from nonlinear optics through solid and fluid mechanics, physical chemistry and chemical engineering to biology. This book explores the forefront of current research, describing in-depth the analytical methods that elucidate the complex evolution of nonlinear dissipative systems.

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Editorial Reviews

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From the reviews: "This book presents thorough descriptions of analytical methods divulging the complex evolution of nonlinear dissipative systems, and introduces the reader to the forefront of current research. … This book addresses graduate students and non-specialists from the many related areas of applied mathematics, physical chemistry, chemical engineering and biology, as well as the seasoned scientist in search of a modern source of reference." (Ömer Kavaklioglu, Zentralblatt MATH, Vol. 1098 (24), 2006) "This substantial monograph summarizes a broad selection of results concerning the dynamics of model nonlinear dissipative partial differential equations. … The layout and figures are generally very clear and the material is well-organised. … Overall I recommend this book as a very useful reference and guide to the literature. It will undoubtedly be of use to those working in very different areas of nonlinear science." (Jonathan Dawes, Fluid Mechanics, Vol. 584, 2007) "The book begins with a brief overview of dynamical systems theory, which is helpful for understanding the bulk of the book. … In summary, this book is a clear and comprehensive review of this interesting area of pattern formation, and usefully complements existing texts. It is particularly useful as a reference to the development of the theory of stability of fronts and defects." (Alastair M. Rucklidge, Mathematical Reviews, Issue 2008 f)

From the Back Cover

Spontaneous pattern formation in nonlinear dissipative systems far from equilibrium is a paradigmatic case of emergent behaviour associated with complex systems. It is encountered in a great variety of settings, both in nature and technology, and has numerous applications ranging from nonlinear optics through solid and fluid mechanics, physical chemistry and chemical engineering to biology. Nature creates its variety of forms through spontaneous pattern formation and self-assembly, and this strategy is likely to be imitated by future biomorphic technologies. This book is a first-hand account by one of the leading players in this field, which gives in-depth descriptions of analytical methods elucidating the complex evolution of nonlinear dissipative systems, and brings the reader to the forefront of current research. The introductory chapter on the theory of dynamical systems is written with a view to applications of its powerful methods to spatial and spatio-temporal patterns. It is followed by two chapters treating moving interfaces, based largely on reaction-diffusion and phase-separating systems. The following two chapters on amplitude equations for patterns and waves describe universal phenomena generated by representative equations which can be derived for a variety of non-equilibrium systems originating in fluid mechanics, physical chemistry or nonlinear optics. This book addresses graduate students and non-specialists from the many related areas of applied mathematics, physical chemistry, chemical engineering and biology, as well as the seasoned scientist in search of a modern source of reference.

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Inside This Book (learn more)
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
bifurcation expansion, traveling instability, advective limit, amplitude diffusivity, nonlinear differential terms, resonant triangles, aligned coordinate frame, bifurcation manifold, parametric deviations, unstable homogeneous state, solitary disk, meandering instability, zigzag instability, parametric evolution, defect chaos, outer equation, inhibitor field, bifurcation locus, dissipation integral, spiral domains, spatial symmetry breaking, parametric plane, sharp interface limit, parametric region, solitary band
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Elsevier Science, Benjamin Feir, Gibbs Thomson, Ising Bloch, Ginzburg Landau, Basic Models, Ben Jacob, Deterministic Chaos, Hopf Cole, One-Dimensional Structures, Planar Fronts, Weakly Curved Fronts
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