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Elementary Flight Dynamics with an Introduction to Bifurcation and Continuation Methods

with real-life practical examples Provides a unique viewpoint of the applied aerodynamicist and aircraft designer Introduces bifurcation;

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Elements Of Applied Bifurcation Theory

Providing readers with a solid basis in dynamical systems theory, as well as explicit procedures for application of general mathematical;

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Bifurcation Theory And Methods Of Dynamical Systems

Dynamical bifurcation theory is concerned with the changes that occur in the global structure of dynamical systems as parameters are varied;

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Analytic Theory of Global Bifurcation

Rabinowitz's classical global bifurcation theory, which concerns the study in-the-large of parameter-dependent families of nonlinear;

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Stability and Bifurcation Theory for Non-Autonomous Differential Equations

and dynamical techniques were described and applied to a variety of problems. The courses took place during the C.I.M.E. Session Stability;

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Dynamics of the Chemostat

adversely affect the optimization of bioreactive systems. Singularity theory and bifurcation diagrams together offer a useful framework for;

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Dynamics of the Chemostat

adversely affect the optimization of bioreactive systems. Singularity theory and bifurcation diagrams together offer a useful framework for;

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Imperfect Bifurcation in Structures and Materials

phenomena by means of the methods of static bifurcation theory.;

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Imperfect Bifurcation in Structures and Materials

phenomena by means of the methods of static bifurcation 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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Nonlinear & Complex Systems

Vibrations and Waves. Section 2 - Perturbation Theory and Homotopy Perturbation Methods. Section 3 - Bifurcation Analysis and Chaos Synchronization;

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An Invitation to Applied Mathematics

(which might employ vector calculus, Fourier series, nonlinear ODEs, bifurcation theory, perturbation theory, potential theory, control theory;

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A Primer of Nonlinear Analysis

differentiable mappings. In the second part, the authors are more concerned with bifurcation theory, including the Hopf bifurcation. They include plenty;

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Ordinary Differential Equations

first- and second-order equations are covered first, followed by numerical and graphical methods, and bifurcation theory. Higher dimensional;

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Nonlinear Symmetries and Nonlinear Equations

equations, and a special treatment of evolution problems and dynamical systems, including original results. In Part Two the theory is applied to;

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Imperfect Bifurcation in Structures and Materials

introduction to modern bifurcation theory. For mathematicians, static bifurcation theory for finite-dimensional systems, as well as its implications;

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Normal Forms and Bifurcation of Planar Vector Fields

This book is concerned with the bifurcation theory, the study of the changes in the structures of the solution of ordinary differential;

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Normal Forms and Bifurcation of Planar Vector Fields

This book is concerned with the bifurcation theory, the study of the changes in the structures of the solution of ordinary differential;

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Bifurcation and Localisation Theory in Geomechanics

This work contains proceedings of a workshop on Bifurcation and Localisation Theory in Geomechanics, held in Perth, Australia in 1999. It;

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Bifurcation Theory of Impulsive Dynamical Systems

This monograph presents the most recent progress in bifurcation theory of impulsive dynamical systems with time delays and other functional;

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Bifurcation Theory of Impulsive Dynamical Systems

This monograph presents the most recent progress in bifurcation theory of impulsive dynamical systems with time delays and other functional;

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Bifurcation Theory for Hexagonal Agglomeration in Economic Geography

This book contributes to an understanding of how bifurcation theory adapts to the analysis of economic geography. It is easily accessible;

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Computer Algebra Methods for Equivariant Dynamical Systems

examples and time tables. These techniques are applied in the chapters on symmetric bifurcation theory and equivariant dynamics. This combination;

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Bifurcation Theory Of Functional Differe

This book provides a crash course on various methods from the bifurcation theory of Functional Differential Equations (FDEs). FDEs arise;

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Bifurcation Theory And Applications

This book covers comprehensive bifurcation theory and its applications to dynamical systems and partial differential equations (PDEs) from;

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Bifurcation Theory And Applications

This book covers comprehensive bifurcation theory and its applications to dynamical systems and partial differential equations (PDEs) from;

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Vibrations and Stability

nonlinear phenomena and work with advanced tools such as perturbation analysis and bifurcation analysis. Explaining theory in terms of relevant;

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