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Stability and Bifurcation Theory for Non-Autonomous Differential Equations

and Bifurcation Problems for Non-Autonomous Differential Equations, held in Cetraro, Italy, June 19-25 2011. Anna Capietto and Jean Mawhin;

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Ordinary Differential Equations

of perturbed nonautonomous and autonomous equations (bifurcation theory). The text shows how topological degree can be applied to extend the results;

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Ordinary Differential Equations

of perturbed nonautonomous and autonomous equations (bifurcation theory). The text shows how topological degree can be applied to extend the results;

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Bifurcation Theory of Impulsive Dynamical Systems

will learn how techniques of classical bifurcation theory extend to impulsive functional differential equations and, as a special case;

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Bifurcation Theory of Impulsive Dynamical Systems

will learn how techniques of classical bifurcation theory extend to impulsive functional differential equations and, as a special case;

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Theory and Applications of Abstract Semilinear Cauchy Problems

theory, Hopf bifurcation, and normal form theory are established for abstract Cauchy problems with non-dense domain. Finally applications to;

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Global Attractors of Non-Autonomous Dynamical and Control Systems (2nd Edition)

. This engaging volume presents an authoritative overview of both autonomous and non-autonomous dynamical systems, including the global compact;

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Asymptotic Integration And Stability

), existence of Lp solutions for various linear, and nonlinear fractional differential equations.;

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Global Attractors Of Non-autonomous Dissipative Dynamical Systems

. This engaging volume presents an authoritative overview of both autonomous and non-autonomous dynamical systems, including the global compact;

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Differential Equations and Mathematical Biology

spiral waves Recent developments in tumor biology More on the numerical solution of differential equations and numerical bifurcation analysis;

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Nonlinear Physical Systems

nonlinear partial differential equations of modern physics. Bifurcations and stability of solitary waves, geometrical optics stability analysis;

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Elementary Stability and Bifurcation Theory

differential equations. Written not just for mathematicians, it appeals to the widest audience of learners, including engineers, biologists, chemists;

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Normal Forms and Bifurcation of Planar Vector Fields

in dynamical systems, ordinary differential equations and/or bifurcation theory. The basic knowledge required by this book is advanced calculus;

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Normal Forms and Bifurcation of Planar Vector Fields

in dynamical systems, ordinary differential equations and/or bifurcation theory. The basic knowledge required by this book is advanced calculus;

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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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Stability of Differential Equations with Aftereffect

Stability of Differential Equations with Aftereffect presents stability theory for differential equations concentrating on functional;

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Topological Dynamics and Applications

of ergodic theory, combinatorial number theory, random walks on groups and others; and, applications to non-autonomous linear differential equations;

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Fundamentals of Differential Equations and Boundary Value Problems

; Stability of Autonomous Systems; and Existence and Uniqueness Theory).;

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Global Bifurcation in Variational Inequalities

An up-to-date and unified treatment of bifurcation theory for variational inequalities in reflexive spaces and the use of the theory in a;

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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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Foundations of Iso-Differential Calculus

is devoted to the stability theory. They are considered the non-autonomous linear systems, Lyapunov's direct method, and stability by linear;

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Stability, Instability And Chaos

needed to appreciate stability theory and bifurcations. His approach is readable and covers material both old and new to undergraduate courses;

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Stochastic Stability of Differential Equations in Abstract Spaces

book. It covers basic theory as well as computational techniques for handling the stochastic stability of systems from mathematical, physical;

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Nonlinear Systems Of Partial Differential Equations

-lower solutions, bifurcation, degree theory and other nonlinear methods. It also illustrates the use of semigroup, stability theorems and W2p;

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Stability of Infinite Dimensional Stochastic Differential Equations with Applications

treatment includes a review of basic concepts and investigation of the stability theory of linear and nonlinear stochastic differential equations;

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Stability of Infinite Dimensional Stochastic Differential Equations with Applications

treatment includes a review of basic concepts and investigation of the stability theory of linear and nonlinear stochastic differential equations;

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Oscillation, Nonoscillation, Stability and Asymptotic Properties for Second and Higher Order Functional Differential Equations

, positivity, exponential stability and stabilization of functional differential equations are studied. New methods for the study of exponential;

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