New Trends in Nanotechnology and Fractional Calculus Applications

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Numerical solution for a class of fractional convection–diffusion equations using the flatlet oblique multiwavelets (2014, background): “Today, there are many books on fractional calculus (Baleanu et al., 2010; Baleanu et al., 2012; Das, 2011; Kilbas et al., 2006, see, for example,).”
Controllability results for fractional order neutral functional differential inclusions with infinite delay (2017, positive): “Some works have done on the qualitative properties of solutions for these equations; see the monographs [7, 30, 29, 35, 39], the papers [2, 3, 49] and the references therein.”
Fractional-order models of supercapacitors, batteries and fuel cells: a survey (2015, neutral): “– Impedance modeling of nickel finer mesh for simulation and design of elements in pulse power systems [18]; – Modeling high power performance to characterize super-capacitor capabilities [19]; – Modeling the impedance of super-capacitors over finite frequency bands to reduce the required model para”
Existence and Stability Results for Nonlinear Boundary Value Problem for Implicit Differential Equations of Fractional Order (2015, background): “See, for example, the books ([2, 3, 6, 9, 10, 24, 25]), the papers [4, 5, 11] and the references therein.”