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Study of fractional order rabies transmission model via Atangana-Baleanu derivative. [PDF]
Zainab M+5 more
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On the analysis and deeper properties of the fractional complex physical models pertaining to nonsingular kernels. [PDF]
Fadhal E+5 more
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Efficient simulation of plasma physics' time fractional modified Korteweg-de Vries equations. [PDF]
Alharthi NS.
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Fractional Calculus as a Tool for Modeling Electrical Relaxation Phenomena in Polymers. [PDF]
Rentería-Baltiérrez FY+3 more
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A novel hybrid method with convergence analysis for approximation of HTLV-I dynamics model. [PDF]
Molavi-Arabshahi M+2 more
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On the k-Riemann-Liouville Fractional Derivative
The aim of this paper is to introduce an alternative denition for the k-Riemann-Liouville fractional derivative given in [6] and whose advantage is that it is the left inverse of the corresponding of k-RiemannLiouville fractional integral operator ...
L. G. Romero+3 more
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Fractional Langevin equation and Riemann-Liouville fractional derivative
The European Physical Journal E, 2007In this present work we consider a fractional Langevin equation with Riemann-Liouville fractional time derivative which modifies the classical Newtonian force, nonlocal dissipative force, and long-time correlation. We investigate the first two moments, variances and position and velocity correlation functions of this system.
Kwok Sau Fa
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Fractional Calculus and Applied Analysis, 2021
Mikusiński’s operational calculus is a formalism for understanding integral and derivative operators and solving differential equations, which has been applied to several types of fractional-calculus operators by Y.
Hafiz Muhammad Fahad, A. Fernandez
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Mikusiński’s operational calculus is a formalism for understanding integral and derivative operators and solving differential equations, which has been applied to several types of fractional-calculus operators by Y.
Hafiz Muhammad Fahad, A. Fernandez
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Fractional Ince equation with a Riemann-Liouville fractional derivative
Applied Mathematics and Computation, 2013We extend the classical treatment of the Ince equation to include the effect of a fractional derivative term of order @a>0 and amplitude c. A Fourier expansion is used to determine the eigenvalue curves a(@?) in function of the parameter @?, the stability domains, and the periodic stable solutions of the fractional Ince equation.
A. Parra-Hinojosa, J. Gutiérrez-Vega
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