We provide a survey of the high transcendental functions known in the literature as Wright functions. We devote particular attention for two functions of the Wright type, which, in virtue of their role in applications of fractional calculus, we have called auxiliary functions. We also discuss their relevance in probability theory showing their connections with Levy stable distributions. At the end, we add some historical and bibliographical notes
We consider fractional directional derivatives and establish some connection with stable densities. ...
In this paper, Caputo Marichev-Saigo-Maeda (MSM) fractional operators of extended Wright function ar...
We revisit the Cauchy problem for the time-fractional diffusion equation, which is obtained from the...
We provide a survey of the high transcendental functions known in the literature as Wright functions...
We provide a survey of the high transcendental functions known in the literature as Wright functions...
Here we provide a survey of the high transcendental functions related to the Wright special function...
Here we provide a survey of the high transcendental functions related to the Wright special function...
none3Here we provide a survey of the high transcendental functions related to the Wright special fun...
In this review paper, we stress the importance of the higher transcendental Wright functions of the ...
In this review paper, we stress the importance of the higher transcendental Wright functions of the ...
In this note we prove some new results about the application of Wright functions of the first kind t...
The Wright function arises in the theory of fractional differential equations. It is a very general...
The entire function (of z) φ(ρ, β; z) = k=0 zk k!Γ(ρk + β), ρ> −1, β ∈ C, named after the British...
Abstract. We consider fractional directional derivatives and establish some connection with stable d...
AbstractWe propose a unified approach to the so-called Special Functions of Fractional Calculus (SFs...
We consider fractional directional derivatives and establish some connection with stable densities. ...
In this paper, Caputo Marichev-Saigo-Maeda (MSM) fractional operators of extended Wright function ar...
We revisit the Cauchy problem for the time-fractional diffusion equation, which is obtained from the...
We provide a survey of the high transcendental functions known in the literature as Wright functions...
We provide a survey of the high transcendental functions known in the literature as Wright functions...
Here we provide a survey of the high transcendental functions related to the Wright special function...
Here we provide a survey of the high transcendental functions related to the Wright special function...
none3Here we provide a survey of the high transcendental functions related to the Wright special fun...
In this review paper, we stress the importance of the higher transcendental Wright functions of the ...
In this review paper, we stress the importance of the higher transcendental Wright functions of the ...
In this note we prove some new results about the application of Wright functions of the first kind t...
The Wright function arises in the theory of fractional differential equations. It is a very general...
The entire function (of z) φ(ρ, β; z) = k=0 zk k!Γ(ρk + β), ρ> −1, β ∈ C, named after the British...
Abstract. We consider fractional directional derivatives and establish some connection with stable d...
AbstractWe propose a unified approach to the so-called Special Functions of Fractional Calculus (SFs...
We consider fractional directional derivatives and establish some connection with stable densities. ...
In this paper, Caputo Marichev-Saigo-Maeda (MSM) fractional operators of extended Wright function ar...
We revisit the Cauchy problem for the time-fractional diffusion equation, which is obtained from the...