We show that current results in the spectral theory of fractional Sturm-Liouville problems \cite{BTOE}, as well as results contained in \cite{kat}, \cite{kha} among many others, are simple consequences of ordinary Sturm-Liouville theory and a new notion of generalized derivatives, \cite{JPA}.Comment: Revision: Change of title and Classificatio
Abstract In this note we present some corrections to our previous paper (Nisar et al. in Adv. Differ...
Abstract: In this paper, based on Jumarie’s modified Riemann-Liouville (R-L) fractional derivative, ...
This paper presents the critical comments on the use of fractional derivatives in the theory of elec...
none1noAfter reviewing the definition of two differential operators which have been recently introdu...
International audienceStarting from the Riemann-Liouville derivative, many authors have built their ...
We consider the time-fractional Cattaneo equation involving the tempered Caputo space-fractional der...
This is a brief Addendum to Giusti (Nonlinear Dyn 1–7, 2018. https://doi.org/10.10...
Abstract: This paper provides the formulas of arbitrary order fractional derivative of two types of ...
The rate of change of any function versus its independent variables was defined as a derivative. The...
Fractional differential (and difference) operators play a role in a number of diverse settings: inte...
In this paper, we extend the definition of the fractional integral and derivative introduced in [App...
This note is motivated from some recent papers treating the problem of the existence of a solution f...
In this paper, we extend the definition of the fractional integral and derivative introduced in [App...
The degree by which a function can be differentiated need not be restricted to integer values. Usual...
This paper addresses the present day problem of multiple proposals for operators under the umbrella ...
Abstract In this note we present some corrections to our previous paper (Nisar et al. in Adv. Differ...
Abstract: In this paper, based on Jumarie’s modified Riemann-Liouville (R-L) fractional derivative, ...
This paper presents the critical comments on the use of fractional derivatives in the theory of elec...
none1noAfter reviewing the definition of two differential operators which have been recently introdu...
International audienceStarting from the Riemann-Liouville derivative, many authors have built their ...
We consider the time-fractional Cattaneo equation involving the tempered Caputo space-fractional der...
This is a brief Addendum to Giusti (Nonlinear Dyn 1–7, 2018. https://doi.org/10.10...
Abstract: This paper provides the formulas of arbitrary order fractional derivative of two types of ...
The rate of change of any function versus its independent variables was defined as a derivative. The...
Fractional differential (and difference) operators play a role in a number of diverse settings: inte...
In this paper, we extend the definition of the fractional integral and derivative introduced in [App...
This note is motivated from some recent papers treating the problem of the existence of a solution f...
In this paper, we extend the definition of the fractional integral and derivative introduced in [App...
The degree by which a function can be differentiated need not be restricted to integer values. Usual...
This paper addresses the present day problem of multiple proposals for operators under the umbrella ...
Abstract In this note we present some corrections to our previous paper (Nisar et al. in Adv. Differ...
Abstract: In this paper, based on Jumarie’s modified Riemann-Liouville (R-L) fractional derivative, ...
This paper presents the critical comments on the use of fractional derivatives in the theory of elec...