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531.19 <063> --- Equilibrium --- -Fluctuations (Physics) --- -Statistical mechanics --- -Mechanics --- Mechanics, Analytic --- Quantum statistics --- Statistical physics --- Thermodynamics --- Balance --- Balance (Physics) --- Balancing (Physics) --- Stability --- Statics --- Statistical mechanics--Congressen --- Congresses --- -Statistical mechanics--Congressen --- 531.19 <063> Statistical mechanics--Congressen --- -Balance --- Fluctuations (Physics) --- Statistical mechanics
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The aim of this book is to develop a unified approach to nonlinear science, which does justice to its multiple facets and to the diversity and richness of the concepts and tools developed in this field over the years. Nonlinear science emerged in its present form following a series of closely related and decisive analytic, numerical and experimental developments that took place over the past three decades. It appeals to an extremely large variety of subject areas, but, at the same time, introduces into science a new way of thinking based on a subtle interplay between qualitative and quantitative techniques, topological and metric considerations and deterministic and statistical views. Special effort has been made throughout the book to illustrate both the development of the subject and the mathematical techniques, by reference to simple models. Each chapter concludes with a set of problems. This book will be of great value to graduate students in physics, applied mathematics, chemistry, engineering and biology taking courses in nonlinear science and its applications.
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This book provides a self-contained presentation of the physical and mathematical laws governing complex systems. Complex systems arising in natural, engineering, environmental, life and social sciences are approached from a unifying point of view using an array of methodologies such as microscopic and macroscopic level formulations, deterministic and probabilistic tools, modeling and simulation. The book can be used as a textbook by graduate students, researchers and teachers in science, as well as non-experts who wish to have an overview of one of the most open, markedly interdisciplinary an
Nonlinear systems. --- System analysis. --- Computational complexity. --- Nonlinear theories. --- Nonlinear problems --- Nonlinearity (Mathematics) --- Calculus --- Mathematical analysis --- Mathematical physics --- Complexity, Computational --- Electronic data processing --- Machine theory --- Network analysis --- Network science --- Network theory --- Systems analysis --- System theory --- Mathematical optimization --- Systems, Nonlinear --- Nonlinear systems --- System analysis --- Computational complexity --- Nonlinear theories
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Molecular evolution --- Congresses. --- Instituts Solvay --- History --- 54.01 --- -Biochemical evolution --- Chemical evolution --- Evolution --- Life --- Molecular biology --- Chemical substances and systems. Origin. Occurrence. Phases --- Congresses --- Origin --- -Solvay Institutes --- Université libre de Bruxelles. --- International Institutes for Physics and Chemistry --- Instituts internationaux de physique et de chimie --- Internationale Instituten voor Fysica en Chemie --- International Solvay Institutes --- -Congresses --- -Chemical substances and systems. Origin. Occurrence. Phases --- -History --- 54.01 Chemical substances and systems. Origin. Occurrence. Phases --- -54.01 Chemical substances and systems. Origin. Occurrence. Phases --- Biochemical evolution --- Solvay Institutes --- History.
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