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Judging by the remarkably large number of recent publications on fractional calculus and its applications in several widely diverse areas of mathematical, physical and engineering sciences, the current popularity and importance of the subject of fractional calculus cannot be overemphasized.
As a consequence, the subject of fractional differential equations is gaining much importance and attention.
The subject of fractional calculus has received great attention in the last two decades.
Recently, the subject of fractional differential equations has gained much more importance and attention.
In a consequence, the subject of fractional differential equations is gaining much importance and attention.
The subject of fractional calculus has recently evolved as an interesting and popular field of research.
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In particular, many authors have shown great interest in the subject of fractional-order boundary value problems (BVPs), and many excellent results for BVPs equipped with different kinds of boundary conditions have been obtained, for more details and examples, see [5 23] and the references cited therein.
In particular, a great interest has been shown by many authors in the subject of fractional-order boundary value problems (BVPs), and a variety of results for BVPs equipped with different kinds of boundary conditions have been obtained, for instance, see [5 13] and the references cited therein.
Fractional calculus is the subject of studying fractional integrals and fractional derivatives, which means that the orders of integration and differentiation are not integers but non-integers, and even complex numbers.
Fractional calculus is a very rapidly growing subject of mathematics which deals with the study of fractional order derivatives and integrals.
There has also been a growing interest on the subject of discrete fractional equations on the time scale Z.
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