Fractional Dynamics and Control provides a comprehensive overview of recent advances in the areas of nonlinear dynamics, vibration and control with analytical, numerical, and experimental results. This book provides an overview of recent discoveries in fractional control, delves into fractional variational principles and differential equations, and applies advanced techniques in fractional calculus to solving complicated mathematical and physical problems.Finally, this book also discusses the role that fractional order modeling can play in complex systems for engineering and science. Discusses how fractional dynamics and control can be used to solve nonlinear science and complexity issues Shows how fractional differential equations and mode...
The area of fractional calculus (FC) goes back to the beginning of the theory of differential calcul...
This book provides a broad overview of the latest developments in fractional calculus and fractional...
Abstract — Fractional Calculus (FC) goes back to the beginning of the theory of differential calculu...
The book is devoted to recent developments in the theory of fractional calculus and its applications...
In the last two decades fractional differential equations have been used more frequently in physics,...
The notion of fractional dynamics is related to equations of motion with one or a few terms with der...
The concepts involved with fractional calculus (FC) theory are applied in almost all areas of scienc...
Since the end of the 17th century a considerable number of important mathematicians contributed to ...
Today, many systems are characterized by a non-integer order model based on fractional calculus. Fra...
(Fractional) differential equations have seen increasing use in physics, signal processing, fluid me...
The Fractional Calculus (FC) goes back to the begining of the theory of differential calculus. Never...
The notion of fractional dynamics is related to equations of motion with one or a few terms with der...
The book reports on the latest advances in and applications of fractional order control and synchron...
In this paper, we applied the Riemann-Liouville approach and the fractional Euler-Lagrange equations...
"Fractional Dynamics: Applications of Fractional Calculus to Dynamics of Particles, Fields and Media...
The area of fractional calculus (FC) goes back to the beginning of the theory of differential calcul...
This book provides a broad overview of the latest developments in fractional calculus and fractional...
Abstract — Fractional Calculus (FC) goes back to the beginning of the theory of differential calculu...
The book is devoted to recent developments in the theory of fractional calculus and its applications...
In the last two decades fractional differential equations have been used more frequently in physics,...
The notion of fractional dynamics is related to equations of motion with one or a few terms with der...
The concepts involved with fractional calculus (FC) theory are applied in almost all areas of scienc...
Since the end of the 17th century a considerable number of important mathematicians contributed to ...
Today, many systems are characterized by a non-integer order model based on fractional calculus. Fra...
(Fractional) differential equations have seen increasing use in physics, signal processing, fluid me...
The Fractional Calculus (FC) goes back to the begining of the theory of differential calculus. Never...
The notion of fractional dynamics is related to equations of motion with one or a few terms with der...
The book reports on the latest advances in and applications of fractional order control and synchron...
In this paper, we applied the Riemann-Liouville approach and the fractional Euler-Lagrange equations...
"Fractional Dynamics: Applications of Fractional Calculus to Dynamics of Particles, Fields and Media...
The area of fractional calculus (FC) goes back to the beginning of the theory of differential calcul...
This book provides a broad overview of the latest developments in fractional calculus and fractional...
Abstract — Fractional Calculus (FC) goes back to the beginning of the theory of differential calculu...