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Books > Science & Mathematics > Physics > States of matter
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Spatio-Temporal Pattern Formation - With Examples from Physics, Chemistry, and Materials Science (Paperback, Softcover reprint of the original 1st ed. 1997)
Loot Price: R1,415
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Spatio-Temporal Pattern Formation - With Examples from Physics, Chemistry, and Materials Science (Paperback, Softcover reprint of the original 1st ed. 1997)
Series: Partially Ordered Systems
Expected to ship within 18 - 22 working days
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Spatio-temporal patterns appear almost everywhere in nature, and
their description and understanding still raise important and basic
questions. However, if one looks back 20 or 30 years, definite
progress has been made in the modeling of insta bilities, analysis
of the dynamics in their vicinity, pattern formation and stability,
quantitative experimental and numerical analysis of patterns, and
so on. Universal behaviors of complex systems close to
instabilities have been determined, leading to the wide
interdisciplinarity of a field that is now referred to as nonlinear
science or science of complexity, and in which initial concepts of
dissipative structures or synergetics are deeply rooted. In
pioneering domains related to hydrodynamics or chemical
instabilities, the interactions between experimentalists and
theoreticians, sometimes on a daily basis, have been a key to
progress. Everyone in the field praises the role played by the
interactions and permanent feedbacks between ex perimental,
numerical, and analytical studies in the achievements obtained
during these years. Many aspects of convective patterns in normal
fluids, binary mixtures or liquid crystals are now understood and
described in this framework. The generic pres ence of defects in
extended systems is now well established and has induced new
developments in the physics of laser with large Fresnel numbers.
Last but not least, almost 40 years after his celebrated paper,
Turing structures have finally been ob tained in real-life chemical
reactors, triggering anew intense activity in the field of
reaction-diffusion systems."
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