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Attractor Dimension Estimates for Dynamical Systems: Theory and Computation

dimensions) for attractors and invariant sets of dynamical systems and cocycles generated by smooth differential equations or maps in finite;

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Attractor Dimension Estimates for Dynamical Systems: Theory and Computation

dimensions) for attractors and invariant sets of dynamical systems and cocycles generated by smooth differential equations or maps in finite;

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Global Attractors Of Non-autonomous Dissipative Dynamical Systems

The study of attractors of dynamical systems occupies an important position in the modern qualitative theory of differential equations;

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Attractors and Methods

physics. The main emphasis in the fi rst volume is on the existence and properties for attractors and inertial manifolds. This volume;

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Dimension Theory in Dynamical Systems

, famous for their beautiful but complicated geometric structure, which is the subject of study in dimension theory. And in dynamics the presence;

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Dimensions, Embeddings, and Attractors

-counting dimension (from dynamical systems), and Assouad dimension (from the theory of metric spaces). These abstract embedding results are applied;

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

The study of attractors of dynamical systems occupies an important position in the modern qualitative theory of differential equations;

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Infinite-Dimensional Dynamical Systems

This book develops the theory of global attractors for a class of parabolic PDEs which includes reaction-diffusion equations and the Navier;

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Infinite-Dimensional Dynamical Systems

This book develops the theory of global attractors for a class of parabolic PDEs which includes reaction-diffusion equations and the Navier;

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Differential Dynamical Systems

found in a traditional course on ordinary differential equations with an introduction to the more modern theory of dynamical systems;

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Differential Dynamical Systems

found in a traditional course on ordinary differential equations with an introduction to the more modern theory of dynamical systems;

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Thermodynamic Formalism and Applications to Dimension Theory

on the relation to dimension theory and multifractal analysis of dynamical systems. In particular, the book considers three different flavors;

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Ergodic Theory, Hyperbolic Dynamics and Dimension Theory

Over the last two decades, the dimension theory of dynamical systems has progressively developed into an independent and extremely active;

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Attractors for Degenerate Parabolic Type Equations

. In the case of dissipative PDEs in bounded domains, this attractor usually has finite Hausdorff and fractal dimension. Hence, if the global;

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Attracted to Conflict

universal language and computational framework of nonlinear dynamical systems theory in combination with recent insights from social psychology;

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Combinatorics, Words and Symbolic Dynamics

these different fields. Topics include combinatorics on words, pattern avoidance, graph theory, tilings and theory of computation;

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Attractors for Equations of Mathematical Physics

-dimensional approximations of attractors. The perturbation theory for trajectory and global attractors is developed and used in the study of the;

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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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Statistical Properties of Deterministic Systems

problems related to the dynamical system are studied: first the existence of absolute continuous invariant measures, and then their computation;

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Combinatorics, Automata and Number Theory

links them to the three main themes, but also extends them to dynamical systems and ergodic theory, fractals, tilings and spectral properties;

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Unconventional Computation and Natural Computation

is concerned with various proposals for computation that go beyond the Turing model, human designed computation inspired by nature, and with the;

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Topology And Dynamics Of Chaos

chaos theory, discrete chaos, and knot theory, respectively.Very few books cover the topological approach for investigating nonlinear dynamical;

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Computation, Dynamics, and Cognition

computational systems and connectionist networks are special types of dynamical systems. He shows how this dynamical approach can be applied to problems;

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Financial Networks

dynamical systems for the study of dynamics and disequilibrium behavior. Moreover, it adds a graphical dimension to the fundamental economic;

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Epsilon uitgaven 64 - Dynamical Systems and Chaos

in chemical reactors.Dynamical Systems and Chaos sketches the corresponding theory in a broad perspective, with a great number of examples;

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Algebraic and Symbolic Computation Methods in Dynamical Systems

This book aims at reviewing recent progress in the direction of algebraic and symbolic computation methods for functional systems, e.g. ODE;

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