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Bifurcation And Chaos In Simple Dynamical Systems

This book presents a detailed analysis of bifurcation and chaos in simple non-linear systems, based on previous works of the author;

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Bifurcation & Chaos in Complex Systems 1

deterministic, nonlinear dynamical systems in the third chapter. The fourth chapter studies bifurcations and chaos in time-varying, parametrically;

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Toward Analytical Chaos in Nonlinear Systems

effective to achieve periodic motions and corresponding bifurcation trees to chaos analytically. Toward Analytical Chaos in Nonlinear Systems;

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Discretization and Implicit Mapping Dynamics

nonlinear systems. The stability and bifurcation theory of fixed points in discrete nonlinear dynamical systems is reviewed, and the explicit and;

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Bifurcation and Stability in Nonlinear Dynamical Systems

dynamical systems. Until now, one does not have any efficient way to investigate stability and bifurcation of dynamical systems with higher-order;

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Dynamical Systems: Modelling

. Broadly outlined topics covered include: bifurcation and chaos in dynamical systems, asymptotic methods in nonlinear dynamics, dynamics in life;

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Dynamical Systems: Theoretical and Experimental Analysis

future research. Broadly outlined topics covered include: bifurcation and chaos in dynamical systems, asymptotic methods in nonlinear dynamics;

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Discrete Chaos

includes many recent results on global stability, bifurcation, chaos, and fractals. The first five chapters provide the most comprehensive material;

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Chaos and Dynamical Systems 7 Primers in Complex Systems

emerge from dynamical systems: chaos and the butterfly effect, deterministic randomness, bifurcations, universality, phase space, and strange;

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Discrete Dynamics And Difference Equations - Proceedings Of The Twelfth International Conference On Difference Equations And Applications

topics on stability and bifurcation, chaos, mathematical biology, iteration theory, nonautonomous systems, and stochastic dynamical systems.;

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Bifurcation Dynamics of a Damped Parametric Pendulum

motion (static equilibriums) to chaos, and period-m motions to chaos (m = 1, 2, , 6, 8, , 12). The aforesaid bifurcation trees of periodic;

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Bifurcation Dynamics of a Damped Parametric Pendulum

. Through the bifurcation trees of travelable and non-travelable periodic motions, the travelable and non-travelable chaos in the parametrically;

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Deterministic Chaos in One-Dimensional Continuous Systems

deterministic chaos, simple chaotic systems are briefly discussed. Next, bifurcation and chaotic dynamics of the Euler-Bernoulli and Timoshenko beams;

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Nonlinear & Complex Systems

, bifurcation analysis and chaos synchronization. It contains 19 chapters, organized into 3 sections: Section 1 - Resonance Phenomena, Nonlinear;

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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 And Chaos In Nonsmooth Mechanical Systems

This book presents the theoretical frame for studying lumped nonsmooth dynamical systems: the mathematical methods are recalled, and;

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A Practical Approach to Dynamical Systems for Engineers

A Practical Approach to Dynamical Systems for Engineers takes the abstract mathematical concepts behind dynamical systems and applies them;

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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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Differential Dynamical Systems

chapters deal specifically with dynamical systems concepts-flow, stability, invariant manifolds, the phase plane, bifurcation, chaos, and;

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Differential Dynamical Systems

chapters deal specifically with dynamical systems concepts-flow, stability, invariant manifolds, the phase plane, bifurcation, chaos, and;

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Chaotic Behaviour of Deterministic Dissipative Systems

theory of dynamical systems and bifurcation theory, together with the properties of chaotic solutions, are then described and are illustrated by;

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Dynamical Systems, Bifurcation Analysis and Applications

This book is the result of Southeast Asian Mathematical Society (SEAMS) School 2018 on Dynamical Systems and Bifurcation Analysis (DySBA;

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Bifurcation Dynamics in Polynomial Discrete Systems

bifurcation trees of period-1 to chaos generated by period-doubling, and monotonic saddle-node bifurcations. Lastly, the book presents methods for;

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Bifurcation Dynamics in Polynomial Discrete Systems

bifurcation trees of period-1 to chaos generated by period-doubling, and monotonic saddle-node bifurcations. Lastly, the book presents methods for;

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Nonlinear Dynamics, Chaotic and Complex Systems

systems, bifurcation theory and chaos; spatially extended systems; dynamical chaos, quantum physics and the foundations of statistical mechanics;

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Nonlinear Dynamics, Chaotic and Complex Systems

systems, bifurcation theory and chaos; spatially extended systems; dynamical chaos, quantum physics and the foundations of statistical mechanics;

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