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Grammatical Complexity And One-dimensional Dynamical Systems

and analysed thoroughly. This book is mainly devoted to explanation of this method and apply it to one-dimensional dynamical systems;

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Chaotic Maps

of chaotic maps in finite-dimensional spaces. The topics include one-dimensional dynamical systems (interval maps), bifurcations, general topological;

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One-Dimensional Dynamical Systems

* Example-driven approach * Suitable as supplementary reading for a graduate or advanced undergraduate course in dynamical systems;

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One-Dimensional Dynamical Systems: An Example-Led Approach

* Example-driven approach * Suitable as supplementary reading for a graduate or advanced undergraduate course in dynamical systems;

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Differential Equations: Dynamical Systems, and Control Science

Presents recent developments in the areas of differential equations, dynamical systems, and control of finke and infinite dimensional;

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Infinite-dimensional Dynamical Systems In Atmospheric And Oceanic Science

. One of the important contents in the dynamics is to study the infinite-dimensional dynamical systems of the atmospheric and oceanic dynamics;

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An Introduction To Chaotic Dynamical Systems

* Greatly expanded coverage complex dynamics now in Chapter 2 * The third chapter is now devoted to higher dimensional dynamical systems;

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Smooth And Nonsmooth High Dimensional Chaos And The Melnikov-type Methods

). This book extends the classical Melnikov's approach to the study of high dimensional dynamical systems, and uses simple models of dry friction;

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System Theory of Continuous Time Finite Dimensional Dynamical Systems

This book discusses the realization and control problems of finite-dimensional dynamical systems which contain linear and nonlinear systems;

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System Theory of Continuous Time Finite Dimensional Dynamical Systems

This book discusses the realization and control problems of finite-dimensional dynamical systems which contain linear and nonlinear systems;

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Introduction To Dynamical Systems

equations and discrete time of dynamical systems, can be covered independently in one semester each or combined together into a year long course;

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Introduction to the Modern Theory of Dynamical Systems

complexity of the orbit structure. The third and fourth parts develop the theories of low-dimensional dynamical systems and hyperbolic dynamical;

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Introduction To The Modern Theory Of Dynamical Systems

complexity of the orbit structure. The third and fourth parts develop the theories of low-dimensional dynamical systems and hyperbolic dynamical;

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Dynamical Systems

Celebrated mathematician Shlomo Sternberg, a pioneer in the field of dynamical systems, created this modern one-semester introduction to;

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Chaotic Dynamics

presenting a foundation in one-dimensional dynamical systems, the text introduces students to advanced subjects in the latter chapters, such as;

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Introduction to Dynamical Systems

This book provides a broad introduction to the subject of dynamical systems, suitable for a one- or two-semester graduate course. In the;

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Introduction to Dynamical Systems

This book provides a broad introduction to the subject of dynamical systems, suitable for a one- or two-semester graduate course. In the;

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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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Dynamical Systems Generated by Linear Maps

The book deals with dynamical systems, generated by linear mappings of finite dimensional spaces and their applications. These systems have;

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Sharkovsky Ordering

applications. It addresses the coexistence of cycles for continuous interval maps and one-dimensional spaces, combinatorial dynamics on the interval;

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Application Of Dimensional Analysis In Systems Modeling And

include dimensional analysis and dimensional similarity, dynamical systems dimensionless representation, dimensionless systems identification and;

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Regularity and Stochasticity of Nonlinear Dynamical Systems

recent theoretic developments and new techniques to solve nonlinear dynamical systems and help readers understand complexity, stochasticity, and;

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Isochronous Systems

A dynamical system is called isochronous if it features in its phase space an open, fully-dimensional region where all its solutions are;

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Isochronous Systems

A dynamical system is called isochronous if it features in its phase space an open, fully-dimensional region where all its solutions are;

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Measuring Grammatical Complexity

the 'trade-off problem', namely whether complexity in one grammatical component is necessarily balanced by simplicity in another; and the;

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Attractors and Methods

This two-volume work presents state-of-the-art mathematical theories and results on infinite-dimensional dynamical systems. Inertial;

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Introduction to Louis Michel's lattice geometry through group action

Group action analysis developed and applied mainly by Louis Michel to the study of N-dimensional periodic lattices is the main subject;

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