Stands as the first book presenting theoretical background on the unpredictable point and mapping of fractals.Introduces the concepts of unpredictable functions, abstract self-similarity, and similarity map.Discusses unpredictable solutions of quasilinear ordinary and functional differential equations.Illustrates new ways to construct fractals based on the ideas of Fatou and Julia. Examines unpredictability in ocean dynamics and neural networks, chaos in hybrid systems on a time scale, and homoclinic and heteroclinic motions in economic models
Dynamics are constructed for fractals utilizing the motion associated with Duffing equation. Using t...
We introduce the basic concepts and methods to formalize and analyze deterministic chaos, with links...
PREFACE FOREWORD The Stability of One-Dimensional Maps Introduction Maps vs. Difference Equa...
The book is concerned with the concepts of chaos and fractals, which are within the scopes of dynami...
Domain structured dynamics introduces a way for analysis of chaos in fractals, neural networks and r...
In this thesis we treat the dynamics of chaotic systems and fractals. Chaotic systems are definedas ...
This book is conceived as a comprehensive and detailed text-book on non-linear dynamical systems wit...
This presentation applies concepts in fractal geometry to the relatively new field of mathematics kn...
Both fractal geometry and dynamical systems have a long history of development and have provided fer...
This book consists of lecture notes for a semester-long introductory graduate course on dynamical sy...
This book presents detailed descriptions of chaos for continuous-time systems. It is the first-ever ...
For students with a background in elementary algebra, this text provides a vivid introduction to the...
This book starts with a discussion of nonlinear ordinary differential equations, bifurcation theory ...
Dynamical systems in nature such as fluid flows, heart beat patterns, rainfall variability, stock ma...
The behaviour and properties of one-dimensional discrete mappings are explored by writing Matlab cod...
Dynamics are constructed for fractals utilizing the motion associated with Duffing equation. Using t...
We introduce the basic concepts and methods to formalize and analyze deterministic chaos, with links...
PREFACE FOREWORD The Stability of One-Dimensional Maps Introduction Maps vs. Difference Equa...
The book is concerned with the concepts of chaos and fractals, which are within the scopes of dynami...
Domain structured dynamics introduces a way for analysis of chaos in fractals, neural networks and r...
In this thesis we treat the dynamics of chaotic systems and fractals. Chaotic systems are definedas ...
This book is conceived as a comprehensive and detailed text-book on non-linear dynamical systems wit...
This presentation applies concepts in fractal geometry to the relatively new field of mathematics kn...
Both fractal geometry and dynamical systems have a long history of development and have provided fer...
This book consists of lecture notes for a semester-long introductory graduate course on dynamical sy...
This book presents detailed descriptions of chaos for continuous-time systems. It is the first-ever ...
For students with a background in elementary algebra, this text provides a vivid introduction to the...
This book starts with a discussion of nonlinear ordinary differential equations, bifurcation theory ...
Dynamical systems in nature such as fluid flows, heart beat patterns, rainfall variability, stock ma...
The behaviour and properties of one-dimensional discrete mappings are explored by writing Matlab cod...
Dynamics are constructed for fractals utilizing the motion associated with Duffing equation. Using t...
We introduce the basic concepts and methods to formalize and analyze deterministic chaos, with links...
PREFACE FOREWORD The Stability of One-Dimensional Maps Introduction Maps vs. Difference Equa...