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Symmetry and Perturbation Theory in Nonlinear Dynamics

of nonlinear perturbation theory point the use of has become dynamics, widespread only through equivariant symmetry bifurcation in this attention has;

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Adjoint Equations and Perturbation Algorithms in Nonlinear Problems

Equations and Perturbation Algorithms in Nonlinear Problems is the first book ever to systematically present the theory of adjoint equations for;

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Adjoint Equations and Perturbation Algorithms in Nonlinear Problems

Equations and Perturbation Algorithms in Nonlinear Problems is the first book ever to systematically present the theory of adjoint equations for;

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Symmetry And Perturbation Theory - Proceedings Of The International Conference On Spt2007

This proceedings volume is devoted to the interplay of symmetry and perturbation theory, as well as to cognate fields such as integrable;

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Nonlinear & Complex Systems

of different phenomena. It will encompass methods and techniques from the analysis of nonlinear ordinary differential equations, perturbation theory;

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Dynamics, Bifurcation and Symmetry

This text contains a collection of 28 contributions on the topics of bifurcation theory and dynamical systems, mostly from the point;

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An Introduction to Dynamical Systems and Chaos

unique feature of the book is its mathematical theories on flow bifurcations, oscillatory solutions, symmetry analysis of nonlinear systems and;

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Two-Dimensional Optical Spectroscopy

spectroscopy. It also bridges the gap between the formal development of nonlinear optical spectroscopy and the application of the theory to explain;

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Two-Dimensional Optical Spectroscopy

spectroscopy. It also bridges the gap between the formal development of nonlinear optical spectroscopy and the application of the theory to explain;

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Nonlinear Dynamics and Stochastic Mechanics

Engineering systems have played a crucial role in stimulating many of the modern developments in nonlinear and stochastic dynamics. After;

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Modeling and Analysis of Modern Fluid Problems

literature across nonlinear approximation theory. It covers Pad approximation theory, embedded-parameters perturbation, Adomian decomposition;

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Lecture Notes On Mathematical Theory Of The Boltzmann Equation

This is a collection of four lectures on some mathematical aspects related to the nonlinear Boltzmann equation. The following topics are;

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Symmetry And Complexity

Cosmic evolution leads from symmetry to complexity by symmetry breaking and phase transitions. The emergence of new order and structure;

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The Symmetry of Chaos

systems, and symmetry is a pattern of predictability - a conceptual tool to help understand complex behaviour. The Symmetry of Chaos treats this;

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A Mathematical Modeling Approach from Nonlinear Dynamics to Complex Systems

This book collects recent developments in nonlinear and complex systems. It provides up-to-date theoretic developments and new techniques;

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Methods of Analytical Dynamics

analytical solutions by perturbation techniques. Later chapters cover transformation theory, the Hamilton-Jacobi equation, theory and applications;

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Nonlinear Dynamics and Statistics

in applied and theoretical nonlinear dynamics, statistics, probability, and systems theory. Features and topics: * disentangling;

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The Dynamics of Nonlinear Reaction-Diffusion Equations with Small Levy Noise

This work considers a small random perturbation of alpha-stable jump type nonlinear reaction-diffusion equations with Dirichlet boundary;

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Group Theory in Physics

Group theory studies that has been considered by physicists as a very valuable tool for the clarification of the symmetry aspects;

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Generalized Dynamics of Soft-Matter Quasicrystals

possible applications of the theory and methods. Based on the theory of quasiperiodic symmetry and symmetry breaking, the book treats the dynamics;

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Nonlinear Dynamics and Spatial Complexity in Optical Systems

theory and practice of nonlinear dynamics and structural complexity, and explores modern-day applications in nonlinear optics. The book addresses;

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General Theory of High Speed Aerodynamics

flows; small perturbation theory; supersonic and transonic small perturbation theory; higher order approximations; nonlinear subsonic and;

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General Theory of High Speed Aerodynamics

flows; small perturbation theory; supersonic and transonic small perturbation theory; higher order approximations; nonlinear subsonic and;

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Chemical Oscillations, Waves, and Turbulence

perturbation expansion, generalization of the nonlinear phase diffusion equation, and the dynamics of both slowly varying wavefronts and slowly phase;

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Quantum Many-Particle Systems

based on functional integrals; general arguments based on order parameters, symmetry, and Fermi liquid theory; and stochastic methods.;

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Quantum Many-particle Systems

based on functional integrals; general arguments based on order parameters, symmetry, and Fermi liquid theory; and stochastic methods.;

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Introduction to Relativistic Quantum Chemistry

background; the Dirac question; four component methods, including symmetry, correlation, and properties; approximate methods, including perturbation;

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