AFDE 2014 - Symposium on Applications of Fractional Differential Equations in Mathematics and Other Sciences
Topics/Call fo Papers
Organizer: Udita Katugampola, Ph.D., Delaware State University, Dover DE 19901, USA
E-mail: udita-AT-desu.edu or uditanalin-AT-yahoo.com
Fractional Calculus, the art of non-integer order integrals and derivatives, has gained an interesting momentum in recent years. The applications are ranging from Pure and Applied Mathematics through Medicine. It is easy to find experts working on this field because of its beauty, while others look for applications.
The Symposium is mainly focused on the Applications of Fractional Differential Equations in mathematics and other sciences and solicits high quality research work in any branch of sciences, thereby contributing to an inter-disciplinary collaboration. The main aim of this symposium is to provide impetus, motivation and to bring together researchers working in the fields of Fractional Calculus by providing a forum for the academic exchange of ideas and recent research works.
Topics will include, but are not limited to the following:
Generalized Fractional Integrals and Derivatives
Fractional population dynamics models
Fractional Signal Processing
Fractional Image Processing
Fractional Euler-Lagrange equations
Fractional Control Applications
Fractional Transformations
Fractional Differential Equations, ODE, PDE and SDE
Existence and Uniqueness results
Fractional Calculus applications in Physics, Chemistry, Biology and other sciences
Other relevant topics
E-mail: udita-AT-desu.edu or uditanalin-AT-yahoo.com
Fractional Calculus, the art of non-integer order integrals and derivatives, has gained an interesting momentum in recent years. The applications are ranging from Pure and Applied Mathematics through Medicine. It is easy to find experts working on this field because of its beauty, while others look for applications.
The Symposium is mainly focused on the Applications of Fractional Differential Equations in mathematics and other sciences and solicits high quality research work in any branch of sciences, thereby contributing to an inter-disciplinary collaboration. The main aim of this symposium is to provide impetus, motivation and to bring together researchers working in the fields of Fractional Calculus by providing a forum for the academic exchange of ideas and recent research works.
Topics will include, but are not limited to the following:
Generalized Fractional Integrals and Derivatives
Fractional population dynamics models
Fractional Signal Processing
Fractional Image Processing
Fractional Euler-Lagrange equations
Fractional Control Applications
Fractional Transformations
Fractional Differential Equations, ODE, PDE and SDE
Existence and Uniqueness results
Fractional Calculus applications in Physics, Chemistry, Biology and other sciences
Other relevant topics
Other CFPs
- Symposium on Numerical Solution and Computer Realization of Difference Methods to Partial Differential Equations
- Symposium on Limit Theorems of Sums of Independent Random Variables in Probability Theory
- Seventh Symposium on Recent Trends in the Numerical Solution of Differential Equations
- Symposium on Numerical Optimization and Applications
- Symposium on Advanced Mathematical Modeling for Physical Applications
Last modified: 2013-11-10 13:54:01