[[abstract]]The main aim of this paper is to establish a theorem which asserts an interesting relationship between the multidimensional Laplace transform, the multidimensional Varma transform and the generalized Weyl fractional integral involving product of a general class of multivariable polynomials and a generalized polynomial set. By specializing the various parameters involved, this general theorem would readily yield several (known and new) results involving simpler integral operators. Further, the theorem is applied to evaluate the generalized Weyl fractional integrals of Fox’s H-function and the (Srivastava – Panda) H-function of several complex variables
The aim of this paper is to evaluate four theorems for generalized fractional integral and derivativ...
The object of this paper is to establish integrals involving the prod-uct of general class of polyno...
In this work we will introduce theorems relating the Riemann-Liouville fractional integral and the W...
[[abstract]]The main aim of this paper is to establish a theorem which asserts an interesting relati...
AbstractIn the present paper the authors prove a theorem which asserts an interesting relationship b...
[[abstract]]In the present paper, we first establish a general theorem that gives the image of a mod...
A significantly large number of earlier works on the subjects of fractional calculus give interestin...
AbstractIn this paper the authors present a systematic investigation of two novel families of multid...
Abstract. We derive an Eulerian integral and a main theorem based upon the fractional integral opera...
Abstract. The aim of this paper is to establish a relation between the two-dimensional H-transform i...
AbstractIn the present paper the authors derive a number of interesting expressions for the composit...
A significantly large number of earlier works on the subject of fractional calculus give interesting...
Abstract. Motivated by several earlier works we establish a fractional derivative of the multivariab...
AbstractThe purpose of the present paper is to establish several existence and connection theorems i...
The aim of this work is to study theorems and properties for the one-dimensional fractional Laplace ...
The aim of this paper is to evaluate four theorems for generalized fractional integral and derivativ...
The object of this paper is to establish integrals involving the prod-uct of general class of polyno...
In this work we will introduce theorems relating the Riemann-Liouville fractional integral and the W...
[[abstract]]The main aim of this paper is to establish a theorem which asserts an interesting relati...
AbstractIn the present paper the authors prove a theorem which asserts an interesting relationship b...
[[abstract]]In the present paper, we first establish a general theorem that gives the image of a mod...
A significantly large number of earlier works on the subjects of fractional calculus give interestin...
AbstractIn this paper the authors present a systematic investigation of two novel families of multid...
Abstract. We derive an Eulerian integral and a main theorem based upon the fractional integral opera...
Abstract. The aim of this paper is to establish a relation between the two-dimensional H-transform i...
AbstractIn the present paper the authors derive a number of interesting expressions for the composit...
A significantly large number of earlier works on the subject of fractional calculus give interesting...
Abstract. Motivated by several earlier works we establish a fractional derivative of the multivariab...
AbstractThe purpose of the present paper is to establish several existence and connection theorems i...
The aim of this work is to study theorems and properties for the one-dimensional fractional Laplace ...
The aim of this paper is to evaluate four theorems for generalized fractional integral and derivativ...
The object of this paper is to establish integrals involving the prod-uct of general class of polyno...
In this work we will introduce theorems relating the Riemann-Liouville fractional integral and the W...