Special Issue: “Latest Computational Methods on Fractional Dynamic Systems”
The subject of fractional calculus and its potential applications have gained a lot of importance, mainly because it has become a powerful tool with more accurate and successful results in modelling several complex phenomena in numerous seemingly diverse and widespread fields of science and engineering. Since fractional dynamic systems grow, mature and develop, it is very important to focus on the most promising new directions that were formulated based on the modern techniques and approaches presented recently in the field.
From the other side, the computational science is a rapidly growing multidisciplinary field that uses advanced computing capabilities to understand and solve complex problems. It is an area of science which spans many disciplines, but at its core it involves the development of models and simulations to understand natural systems.
This special issue will consider substantially extended versions of papers presented at the conferenceICMMAS’19as well as external submissions. We strictly invite strong contributions that were discussed and improved during the scientific meeting together with interesting complementary novel articles. More precisely, original results obtained from Modern Computational Techniques of theoretical, experimental and applied aspects of Fractional Dynamic Systems and detours are welcomed. We also strongly encourage young researchers/PhD students who were obtained new contributions well supervised and guided by experts to submit their eminent attempts to this special issue. It is necessary that the papers have to have a high level mathematical ground. Note that submitted papers should be explicitly meeting with theAims and Scopeof JCAM journal.
Topics to be included
Survey on computing fractional complex systems
Computational methods for fractional dynamical systems
Latest advancements in numerical methods for fractional PDE
Fractional Inverse Problems: Modeling and Simulation
Cancer dynamic fractional systems: optimality and modelling
Fractional models of HIV/AIDS infection: numerical and simulation
Random fractional differential and integral equations
Uncertainty quantification for random fractional dynamic systems
Applications of fractional problems in science and engineering
Implementation methods and simulations for fractional models,
Approximation methods for fractional order systems
Control & optimization fractional systems
Variable order differentiation and integration
Heat transfer involving local fractional operators
Waves, wavelets and fractal: fractional calculus approach