The Evolution of Fractional Calculus
Fractional Calculus started in 1695 with Leibniz discussing the meaning of $D^ny$ for $n = 1/2$. Many mathematicians developed the theoretical concepts, but the area remained somewhat unknown from applied sciences. During the eighties FC emerged associated with phenomena such as fractal and chaos and, consequently, in nonlinear dynamical.
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Why the Mittag-Leffler Function Can Be Considered the Queen Function of the Fractional Calculus? [PDF]
Mainardi F.
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SOME FAMILIES OF INFINITE SERIES SUMMABLE BY MEANS OF FRACTIONAL CALCULUS
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Advanced materials modelling via fractional calculus: challenges and perspectives. [PDF]
Failla G, Zingales M.
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Brownian and fractional Brownian stochastic currents via Malliavin calculus
Franco Flandoli, Ciprian A. Tudor
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Skorohod integration and stochastic calculus beyond the fractional Brownian scale
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Modeling and Prediction of the Covid-19 Cases With Deep Assessment Methodology and Fractional Calculus. [PDF]
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Optimization for Software Implementation of Fractional Calculus Numerical Methods in an Embedded System. [PDF]
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FRACTIONAL CALCULUS DESCRIPTION OF DMTA TRANSIENT IN LONG-MEMORY MATERIALS
Nicole Heymans
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The Stochastic Wave Equation with Multiplicative Fractional Noise: A Malliavin Calculus Approach [PDF]
Raluca M. Balan
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