In undergraduate classrooms, while teaching chaos and fractals, it is taught as if there is no relation between these two. By using some non linear oscillators we demonstrate that there is a connection between chaos and fractals. By plotting the phase space diagrams of four nonlinear oscillators and using box counting method of finding the fractal dimension we established the chaotic nature of the nonlinear oscillators. The awareness that all chaotic systems are good fractals will add more insights to the concept of chaotic systems
The book is concerned with the concepts of chaos and fractals, which are within the scopes of dynami...
[EN] Fractals are fascinating geometric structures of nature which appear in more and more field of ...
Chaos theory is a branch of mathematics focusing on nonlinear dynamic systems. As a relatively new ...
In undergraduate classrooms, while teaching chaos and fractals, it is taught as if there is no relat...
Chaos theory is the study of change over time, specifically of highly volatile, seemingly random sit...
Abstract. Almost all natural systems have certain nonlinear properties and display ergodic and chaot...
This book is conceived as a comprehensive and detailed text-book on non-linear dynamical systems wit...
For students with a background in elementary algebra, this text provides a vivid introduction to the...
Based on only elementary mathematics, this engaging account of chaos theory bridges the gap between ...
Nearly all nontrivial real-world systems are nonlinear dynamical systems. Chaos describes certain no...
Both fractal geometry and dynamical systems have a long history of development and have provided fer...
The goal of this paper is to present, a summary of concepts from the Chaos and Fractals theory and s...
Provides a basic mathematical introduction to fractal geometry, the mathematics that lie behind chao...
This presentation applies concepts in fractal geometry to the relatively new field of mathematics kn...
My first introduction to fractals, unbeknownst to me, involved my early fascination with drawing lea...
The book is concerned with the concepts of chaos and fractals, which are within the scopes of dynami...
[EN] Fractals are fascinating geometric structures of nature which appear in more and more field of ...
Chaos theory is a branch of mathematics focusing on nonlinear dynamic systems. As a relatively new ...
In undergraduate classrooms, while teaching chaos and fractals, it is taught as if there is no relat...
Chaos theory is the study of change over time, specifically of highly volatile, seemingly random sit...
Abstract. Almost all natural systems have certain nonlinear properties and display ergodic and chaot...
This book is conceived as a comprehensive and detailed text-book on non-linear dynamical systems wit...
For students with a background in elementary algebra, this text provides a vivid introduction to the...
Based on only elementary mathematics, this engaging account of chaos theory bridges the gap between ...
Nearly all nontrivial real-world systems are nonlinear dynamical systems. Chaos describes certain no...
Both fractal geometry and dynamical systems have a long history of development and have provided fer...
The goal of this paper is to present, a summary of concepts from the Chaos and Fractals theory and s...
Provides a basic mathematical introduction to fractal geometry, the mathematics that lie behind chao...
This presentation applies concepts in fractal geometry to the relatively new field of mathematics kn...
My first introduction to fractals, unbeknownst to me, involved my early fascination with drawing lea...
The book is concerned with the concepts of chaos and fractals, which are within the scopes of dynami...
[EN] Fractals are fascinating geometric structures of nature which appear in more and more field of ...
Chaos theory is a branch of mathematics focusing on nonlinear dynamic systems. As a relatively new ...