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Sliding mode tracking control of a class of fractional-order nonstrict-feedback nonlinear systems. [PDF]
Mohsenipour R, Massicotte D.
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A further extension of Mittag-Leffler function
Fractional Calculus and Applied Analysis, 2018In this paper an extended generalized Mittag-Leffler function Eρ,σ,τδ,r,q,c(z;p) $\begin{array}{} \displaystyle E_{\rho,\sigma,\tau}^{\delta,r,q,c}(z;p) \end{array}$ and the corresponding fractional integral operator εa+,ρ,σ,τw,δ,q,r,cf $\begin{array}{} \
M. Andrić, G. Farid, J. Pečarić
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On a certain bivariate Mittag‐Leffler function analysed from a fractional‐calculus point of view
Mathematical methods in the applied sciences, 2020Mittag‐Leffler functions of one variable play a vital role in several areas of study. Their connections with fractional calculus enable many physical processes, such as diffusion and viscoelasticity, to be efficiently modelled. Here, we consider a Mittag‐
Cemaliye Kürt+2 more
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Mathematical methods in the applied sciences, 2018
Motivated by the demonstrated potential for their applications in various research areas such as those in mathematical, physical, engineering, and statistical sciences, our main object in this paper is to introduce and investigate a fractional integral ...
H. Srivastava, M. Bansal, P. Harjule
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Motivated by the demonstrated potential for their applications in various research areas such as those in mathematical, physical, engineering, and statistical sciences, our main object in this paper is to introduce and investigate a fractional integral ...
H. Srivastava, M. Bansal, P. Harjule
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Some properties of bivariate Mittag-Leffler function
The Journal of Analysis, 2023Mohannad Shahwan+2 more
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Fractional Calculus and Applied Analysis, 2022
Yingjie Liang, Yue Yu, R. Magin
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Yingjie Liang, Yue Yu, R. Magin
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