In this paper, we establish sixteen interesting generalized fractional integral and derivative formulas including their composition formulas by using certain integral transforms involving generalized (p, q)-Mathieu-type series
Abstract: In this paper, we aim at establishing certain integral transform and fractional integral f...
Abstract: In this paper, we use fractional Fourier series to solve three types of fractional integra...
The fractional calculus of special functions has significant importance and applications in various ...
We establish fractional integral and derivative formulas by using fractional calculus operators invo...
Fractional calculus is allowing integrals and derivatives of any positive order (the term 'fractiona...
We aim to present some formulas for the Saigo hypergeometric fractional integral and differential op...
In recent years Fractional Calculus is highly growing field in research because of its wide applicab...
In this paper, our leading objective is to relate the fractional integral operator known as Pδ-trans...
Abstract: Based on the notion of fractional q–integral with the parametric lower limit of integratio...
The aim of this paper is to deal with two integral transforms involving the Appell function as their...
Abstract. The object of this paper is to establish certain generalized fractional integration and di...
AbstractWe propose a unified approach to the so-called Special Functions of Fractional Calculus (SFs...
In this paper we present a generalization to two existing fractional integrals and derivatives, name...
This paper investigates the composition structures of certain fractional integral operators whose ke...
In a joint paper with Srivastava and Chopra, we introduced far-reaching generalizations of the exten...
Abstract: In this paper, we aim at establishing certain integral transform and fractional integral f...
Abstract: In this paper, we use fractional Fourier series to solve three types of fractional integra...
The fractional calculus of special functions has significant importance and applications in various ...
We establish fractional integral and derivative formulas by using fractional calculus operators invo...
Fractional calculus is allowing integrals and derivatives of any positive order (the term 'fractiona...
We aim to present some formulas for the Saigo hypergeometric fractional integral and differential op...
In recent years Fractional Calculus is highly growing field in research because of its wide applicab...
In this paper, our leading objective is to relate the fractional integral operator known as Pδ-trans...
Abstract: Based on the notion of fractional q–integral with the parametric lower limit of integratio...
The aim of this paper is to deal with two integral transforms involving the Appell function as their...
Abstract. The object of this paper is to establish certain generalized fractional integration and di...
AbstractWe propose a unified approach to the so-called Special Functions of Fractional Calculus (SFs...
In this paper we present a generalization to two existing fractional integrals and derivatives, name...
This paper investigates the composition structures of certain fractional integral operators whose ke...
In a joint paper with Srivastava and Chopra, we introduced far-reaching generalizations of the exten...
Abstract: In this paper, we aim at establishing certain integral transform and fractional integral f...
Abstract: In this paper, we use fractional Fourier series to solve three types of fractional integra...
The fractional calculus of special functions has significant importance and applications in various ...
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