Special Issue "Operators of Fractional Calculus and Their Applications"
A special issue of Mathematics (ISSN 2227-7390).
Deadline for manuscript submissions: closed (31 August 2018).
A printed edition of this Special Issue is available here.
Interests: real and complex analysis; fractional calculus and its applications; integral equations and transforms; higher transcendental functions and their applications; q-series and q-polynomials; analytic number theory; analytic and geometric Inequalities; probability and statistics; inventory modelling and optimization
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Special Issue in Mathematics: Fractional-Order Integral and Derivative Operators and Their Applications
Special Issue in Axioms: Mathematical Analysis and Applications II
Special Issue in Symmetry: Integral Transformations, Operational Calculus and Their Applications
Special Issue in Symmetry: Recent Advances in Social Data and Artificial Intelligence 2019
Topical Collection in Axioms: Mathematical Analysis and Applications
Special Issue in Mathematics: New Frontiers in Applied Mathematics and Statistics
Special Issue in Symmetry: Integral Transformation, Operational Calculus and Their Applications
Special Issue in Mathematics: Higher Transcendental Functions and Their Multi-Disciplinary Applications
Special Issue in Journal of Risk and Financial Management: Sustainable Mathematical Modelling in Business Analysis
Special Issue in Axioms: Mathematical Tools and Techniques Applicable to Probability Theory and Statistics
Special Issue in Fractal and Fractional: Operators of Fractional Calculus and Their Multi-Disciplinary Applications
Special Issue in Fractal and Fractional: Advanced trends of Special functions and analysis of PDEs
During the past four decades or so, various operators of fractional calculus, such as those named after Riemann-Liouville, Weyl, Hadamard, Grunwald-Letnikov, Riesz, Erdelyi-Kober, Liouville-Caputo, and so on, have been found to be remarkably popular and important due mainly to their demonstrated applications in numerous seemingly diverse and widespread fields of the mathematical, physical, chemical, engineering and statistical sciences. Many of these fractional calculus operators provide several potentially useful tools for solving differential, integral, differintegral and integro-differential equations, together with the fractional-calculus analogues and extensions of each of these equation, and various other problems involving special functions of mathematical physics, as well as their extensions and generalizations in one and more variables. In this Special Issue, we invite and welcome review, expository and original research articles dealing with the recent advances in the theory of fractional calculus and its multidisciplinary applications.
Prof. Dr. Hari M. Srivastava
- Operators of fractional calculus
- Chaos and fractional dynamics
- Fractional differential
- Fractional differintegral equations
- Fractional integro-differential equations
- Fractional integrals
- Fractional derivatives associated with special functions of mathematical physics
- Applied mathematics
- Identities and inequalities involving fractional integrals
- Fractional derivatives