Fractional integrals and derivatives in q-calculus
By Predrag M. Rajkovic, Sladjana D. Marinkovic, M. Stankovic. 2007
303 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Mathematical Physics, Modeling and Simulation
View Paper: https://www.semanticscholar.org/paper/e66154ceffb5c641e9f2d8f261b6b9e3f4b4211a
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
In Mathematical Physics
In Modeling and Simulation
- Dumitru Băleanu
- Thabet Abdeljawad
- Ravinder Krishna Raina
- Predrag M. Rajkovic
- M. Stankovic
- Sladjana D. Marinkovic
- Mehmet Yavuz
- Arran Fernandez
Citations in the corpus
- On q–Analogues of Caputo Derivative and Mittag–Leffler Function (2007, background): “In [13] the next useful statement is proven.”
- Caputo q-fractional initial value problems and a q-analogue Mittag–Leffler function (2011, methodology): “The following identity [13] is essential to solve linear q-fractional equations qI α a (x− a) μ q = Γq(μ+ 1) Γq(α+ μ+ 1) (x− a) q (0 < a < x < b) (46) where α ∈ R and μ ∈ (−1,∞).”
- Certain subclasses of analytic functions associated with fractional q-calculus operators (2011, background): “One may refer to the book [7], and the recent papers [1], [6], [8] and [11] on the subject.”