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Dynamical Zeta Functions and Dynamical Determinants for Hyperbolic Maps

zeroes of dynamical determinants, poles of dynamical zeta functions, and the discrete spectra of the transfer operators. In the hyperbolic;

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Dynamical Zeta Functions for Piecewise Monotone Maps of the Interval

Consider a space $M$, a map $f:Mto M$, and a function $g:M to {mathbb C}$. The formal power series $zeta (z) = exp sum ^infty_{m=1} frac {z;

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Dynamical Zeta Functions for Piecewise Monotone Maps of the Interval

Consider a space $M$, a map $f:Mto M$, and a function $g:M to {Bbb C $. The formal power series $zeta(z) = exp sum infty_{m=1 frac{z {m;

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Nonuniformly Hyperbolic Attractors

This monograph offers a coherent, self-contained account of the theory of Sinai-Ruelle-Bowen measures and decay of correlations for;

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Generalized Trigonometric and Hyperbolic Functions

dynamical systems methodologies. Features Clear, direct construction of a new set of generalized trigonometric and hyperbolic functions Presentation;

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Chaotic Maps

This book consists of lecture notes for a semester-long introductory graduate course on dynamical systems and chaos taught by the authors;

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Nonlocal Bifurcations

systems. These bifurcations provide a series of fascinating new scenarios for the transition from simple dynamical systems to complicated ones;

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Continuous Semigroups of Holomorphic Self-Maps of the Unit Disc

introduce a new point of view, which is mainly based on the intrinsic dynamical aspects of semigroups in relation with the hyperbolic distance and a;

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Continuous Semigroups of Holomorphic Self-maps of the Unit Disc

introduce a new point of view, which is mainly based on the intrinsic dynamical aspects of semigroups in relation with the hyperbolic distance and a;

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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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The "Golden" Non-Euclidean Geometry

hyperbolic and spherical geometries. On this journey, the book describes the 'golden' qualitative theory of dynamical systems based on 'metallic;

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A First Course In Chaotic Dynamical Systems

on other complex dynamical systems like rational maps. A number of new and expanded computer experiments for students to perform;

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A First Course In Chaotic Dynamical Systems

A First Course in Chaotic Dynamical Systems: Theory and Experiment, Second Edition The long-anticipated revision of this well-liked;

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Rigidity In Higher Rank Abelian Group Actions: Volume 1, Int

This self-contained monograph presents rigidity theory for a large class of dynamical systems, differentiable higher rank hyperbolic and;

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Advances in Mathematics Research

periodicity in dynamical systems; non-linear differential equations and Fucik Spectrum; matrix theory; column and row determinants in quaternion;

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Moduli Spaces and Arithmetic Dynamics

this exciting area of current research. Topics covered include: (1) Construction and properties of dynamical moduli spaces for self-maps;

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Open Conformal Systems and Perturbations of Transfer Operators

corresponding open dynamical systems and their associated surviving sets.;

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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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Modern Dynamical Systems and Applications

This volume presents a wide cross section of current research in the theory of dynamical systems and contains articles by leading;

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Interate Maps on the Interval As Dynamical Systems

Iterations of continuous maps of an interval to itself serve as the simplest examples of models for dynamical systems. These models present;

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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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Chaos and Dynamical Systems 7 Primers in Complex Systems

dynamical systems is remarkably complex. Of particular note, simple deterministic dynamical systems produce output that appears random and for which;

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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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A First Course in Dynamics

of examples to present the concepts and tools for describing asymptotic behavior in dynamical systems, gradually increasing the level of complexity;

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