Search results
Results from the WOW.Com Content Network
International Journal of Biomathematics; International Journal of Computational Geometry and Applications; International Journal of Geometric Methods in Modern Physics; International Journal of Mathematics; International Journal of Mathematics and Computer Science; International Journal of Mathematics and Mathematical Sciences
Fractional calculus was introduced in one of Niels Henrik Abel's early papers [3] where all the elements can be found: the idea of fractional-order integration and differentiation, the mutually inverse relationship between them, the understanding that fractional-order differentiation and integration can be considered as the same generalized ...
Fractional Calculus and Applied Analysis is a peer-reviewed mathematics journal published by Walter de Gruyter. It covers research on fractional calculus , special functions , integral transforms , and some closely related areas of applied analysis .
Specialized journal: Fractional Calculus and Applied Analysis (1998-2014) and Fractional Calculus and Applied Analysis (from 2015) Specialized journal: Fractional Differential Equations (FDE) Specialized journal: Communications in Fractional Calculus (ISSN 2218-3892) Specialized journal: Journal of Fractional Calculus and Applications (JFCA ...
In fractional calculus, these formulae can be used to construct a differintegral, allowing one to differentiate or integrate a fractional number of times. Differentiating a fractional number of times can be accomplished by fractional integration, then differentiating the result.
Main page; Contents; Current events; Random article; About Wikipedia; Contact us
The use of fractional calculus can improve and generalize well-established control methods and strategies. [1] The fundamental advantage of FOC is that the fractional-order integrator weights history using a function that decays with a power-law tail. The effect is that the effects of all time are computed for each iteration of the control ...
In mathematics, the Grünwald–Letnikov derivative is a basic extension of the derivative in fractional calculus that allows one to take the derivative a non-integer number of times. It was introduced by Anton Karl Grünwald (1838–1920) from Prague , in 1867, and by Aleksey Vasilievich Letnikov (1837–1888) in Moscow in 1868.