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Geometrical Theory Of Dynamical Systems And Fluid Flows (Revised Edition)

This is an introductory textbook on the geometrical theory of dynamical systems, fluid flows and certain integrable systems. The topics are;

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Mathematical Methods of Classical Mechanics

theory of oscillations and the Hamiltonian formalism. The author emphasizes geometrical considerations and includes phase spaces and flows;

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Mathematical Methods of Classical Mechanics

theory of oscillations and the Hamiltonian formalism. The author emphasizes geometrical considerations and includes phase spaces and flows;

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Supermanifolds

systems, and simple models of Bose-Fermi supersymmetry. The sixth and final chapter, which is new in this revised edition, examines dynamical;

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Chemical And Biological Processes In Fluid Flows

Many chemical and biological processes take place in fluid environments in constant motion - chemical reactions in the atmosphere;

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An Introduction to Chaos in Nonequilibrium Statistical Mechanics

microscopic, chaotic behaviour of the fluid. Later chapters consider the roles of the expanding and contracting manifolds of hyperbolic dynamical;

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Differential Dynamical Systems

. Applications of this theory to physics, biology, chemistry, and engineering are shown through examples in such areas as population modeling, fluid;

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Differential Dynamical Systems

. Applications of this theory to physics, biology, chemistry, and engineering are shown through examples in such areas as population modeling, fluid;

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Mathematical Methods of Classical Mechanics

methods of the theory of dynamical systems and of asymptotic methods like perturbation techniques, averaging, and adiabatic invariance.;

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Paradigms of the Large-Scale Universe

, the authors offer a consistent geometrical treatment of observational cosmology from the concepts of the theory of dynamical systems. The;

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Geometric Mechanics and Symmetry

integrable systems, KAM theory, fluid dynamics, and symmetric bifurcation theory. The lectures are based on summer schools for graduate students and;

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Nonuniform Hyperbolicity

Designed to work as a reference and as a supplement to an advanced course on dynamical systems, this book presents a self-contained and;

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Toward Analytical Chaos in Nonlinear Systems

/without time-delay. It covers the mathematical theory and includes two examples of nonlinear systems with/without time-delay in engineering and;

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Turbulence, Coherent Structures, Dynamical Systems And Symme

researchers working in fluid dynamics and other areas in which coherent patterns emerge.;

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Infinite-dimensional Dynamical Systems In Atmospheric And Oceanic Science

devotes itself to considering some infinite-dimensional dynamical systems in atmospheric and oceanic science, especially in geophysical fluid;

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Elementary Fluid Mechanics

, nonlinear instability, chaos, and turbulence. Furthermore, it includes the chapters on superfluids and the gauge theory of fluid flows.The material;

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Elementary Fluid Mechanics

, nonlinear instability, chaos, and turbulence. Furthermore, it includes the chapters on superfluids and the gauge theory of fluid flows.The material;

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Mathematical Models of Convection

The revised edition gives a comprehensive mathematical and physical presentation of fluid flows in non-classical models of convection;

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Nonlinear Physical Systems

physics. Leading experts in dynamical systems, operator theory, partial differential equations, and solid and fluid mechanics present state;

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Hydrodynamic Instabilities

postgraduate students in fluid dynamics, this book brings the subject to life by emphasizing the physical mechanisms involved. The theory of dynamical;

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Hydrodynamic Instabilities

postgraduate students in fluid dynamics, this book brings the subject to life by emphasizing the physical mechanisms involved. The theory of dynamical;

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Turbulence in Fluid Flows

Mathematics and its Applications. This volume looks into the dynamical properties of the solutions of the Navier-Stokes equations, the equations;

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Dynamical Systems in Neuroscience

nonlinear dynamical systems theory for researchers and graduate students in neuroscience. It also provides an overview of neuroscience for;

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Dynamical Systems on Homogeneous Spaces

A homogeneous flow is a dynamical system generated by the action of a closed subgroup $H$ of a Lie group $G$ on a homogeneous space of $G;

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New Trends In Stochastic Analysis And Related Topics

to understand and model random phenomena in physics, biology, finance, fluid, environment science, etc. This volume contains 12 comprehensive;

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Chaos in Dynamical Systems

coupled oscillators, fractal aspects of fluid advection by Lagrangian chaotic flows, magnetic dynamos, and strange nonchaotic attractors. This new;

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Introduction to Ergodic Theory (MN-18), Volume 18

theory of an ideal gas, and entropy of dynamical systems.;

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