Thematic series on Advances in Fractional Differential Equations and Their Real World Applications (https://advancesindifferenceequations.springeropen.com/afde)
Advances in Difference Equations welcomes submissions to the thematic series on Advances in Fractional Differential Equations and Their Real World Applications.
The content of this thematic series will contain the latest and the most significant results in fractional differential equations and their real world applications. The main aim is to highlight recent advances in this field as well as to bring together the best researchers in the field of fractional calculus and its applications. In the last sixty years, fractional calculus has emerged as a powerful and efficient mathematical tool in the study of several phenomena in science and engineering. As a result, hundreds of research papers, monographs and international conference papers, have been published. Research in fractional differentiation is inherently multi-disciplinary and its application is done in various contexts: elasticity, continuum mechanics, quantum mechanics, signal analysis, biomedicine, bioengineering, social systems, management, financial systems, turbulence, pollution control, landscape evolution, population growth and dispersal, complex systems, medical imaging, and finance, and some other branches of pure and applied mathematics. This special issue aims at promoting the exchange of novel and important theoretical and numerical results, as well as computational methods, to study fractional order systems, and to spread new trends in the area of fractional calculus and its real world applications.
Potential topics include but are not limited to:
Discrete fractional calculus
Fractional variational principles
Fractional differential equations and their application in modelling complex phenomena
Fractional integral transforms and applications
Innovative theoretical and numerical analysis methods for fractional difference, differential functional and integral-fractional equations
Fractals and related topics
Fractional calculus and connection to the fractal geometry
Numerical methods for solving fractal differential equations
Fractal signal processing and applications
Mixed fractional calculus and their applications
Fractional calculus in modelling and controller design
Developing fractional optimal control analysis
Fluid-structure fractional-order interactions
Computational methods to solve fractional order systems
Fuzzy differential equations and their applications
Analytical and numerical methods for fractional stochastic differential equations
applications in bioengineeringmedicine
Nano technologies, mechanical, engineering, finances economics, ecology, biology, mathematical physics etc.
Before submitting your manuscript, please ensure you have carefully read the submission guidelines for Advances in Difference Equations. The complete manuscript should be submitted through the Advances in Difference Equations submission system. To ensure that you submit to the correct thematic series please select the appropriate thematic series in the drop-down menu upon submission. In addition, indicate within your cover letter that you wish your manuscript to be considered as part of the thematic series on Advances in Fractional Differential Equations and Their Real World Applications. All submissions will undergo rigorous peer review and accepted articles will be published within the journal as a collection.
Deadline for submissions: October 1st 2017
Lead Guest Editor:
Dumitru Baleanu, Cankaya University, Turkey
Carla Pinto, ISEP, Portugal
Kenan Tas, Cankaya University, Turkey
Guo-Cheng Wu, Neijiang Normal University, China