02515nam 2200409z- 450 991034667500332120231214133547.03-03897-341-6(CKB)4920000000094917(oapen)https://directory.doabooks.org/handle/20.500.12854/55284(EXLCZ)99492000000009491720202102d2019 |y 0engurmn|---annantxtrdacontentcrdamediacrrdacarrierOperators of Fractional Calculus and Their ApplicationsMDPI - Multidisciplinary Digital Publishing Institute20191 electronic resource (136 p.)3-03897-340-8 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 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 equations, 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.applied mathematicsfractional derivativesfractional derivatives associated with special functions of mathematical physicsfractional integro-differential equationsoperators of fractional calculusidentities and inequalities involving fractional integralsfractional differintegral equationschaos and fractional dynamicsfractional differentialfractional integralsHari Mohan Srivastava (Ed.)auth1287657BOOK9910346675003321Operators of Fractional Calculus and Their Applications3032357UNINA