Add to ORKGIn this article, we have derived some expansion formulae of the incomplete H-functions by the use of the Leibniz rule for the Riemann-Liouville type derivatives. Further, expansion formulae of the incomplete Meijer’s G-function, incomplete Fox-Wright function and incomplete generalized hypergeometric function are derived as special cases of our main results.Publisher's Versio
AbstractWe show that the use of generalized multivariable forms of Hermite polynomials provide a use...
In the present paper, we define right and left sided Kober fractional q-derivative operators and sho...
AbstractIt is shown that an integral representation for the extension of a general Hurwitz–Lerch zet...
The aim of this paper is to derive the expansion formulae for the incomplete I-function. Furthermore...
The aim of this paper is to establish a general definite integrals involving product of the Aleph fu...
AbstractWe present several inequalities forfa(x)=Γ(a,x)Γ(a,0)(a>0,x⩾0), where Γ(a,x) is the incomple...
Saigo operators of generalized fractional calculus associated with incomplete hypergeometric functio...
In this paper, we introduce a new class H_{T}(f,g;\alpha ,k) of analytic functions in the open unit ...
AbstractIn this paper we introduce and study two subclasses Σp,q,s(α1;A,B,λ) and Σp,q,s+(α1;A,B,λ) o...
2000 Mathematics Subject Classification: 33D60, 26A33, 33C60The present paper envisages the applicat...
In this paper, we define a q-extension of the new generalized hypergeometric function given by Saxen...
In this paper, we define a q-extension of the new generalized hypergeometric function given by Saxen...
In this paper, we define a q-extension of the new generalized hypergeometric function given by Saxen...
In the present paper, we define right and left sided Kober fractional q-derivative operators and sho...
In the present paper, we define right and left sided Kober fractional q-derivative operators and sho...
AbstractWe show that the use of generalized multivariable forms of Hermite polynomials provide a use...
In the present paper, we define right and left sided Kober fractional q-derivative operators and sho...
AbstractIt is shown that an integral representation for the extension of a general Hurwitz–Lerch zet...
The aim of this paper is to derive the expansion formulae for the incomplete I-function. Furthermore...
The aim of this paper is to establish a general definite integrals involving product of the Aleph fu...
AbstractWe present several inequalities forfa(x)=Γ(a,x)Γ(a,0)(a>0,x⩾0), where Γ(a,x) is the incomple...
Saigo operators of generalized fractional calculus associated with incomplete hypergeometric functio...
In this paper, we introduce a new class H_{T}(f,g;\alpha ,k) of analytic functions in the open unit ...
AbstractIn this paper we introduce and study two subclasses Σp,q,s(α1;A,B,λ) and Σp,q,s+(α1;A,B,λ) o...
2000 Mathematics Subject Classification: 33D60, 26A33, 33C60The present paper envisages the applicat...
In this paper, we define a q-extension of the new generalized hypergeometric function given by Saxen...
In this paper, we define a q-extension of the new generalized hypergeometric function given by Saxen...
In this paper, we define a q-extension of the new generalized hypergeometric function given by Saxen...
In the present paper, we define right and left sided Kober fractional q-derivative operators and sho...
In the present paper, we define right and left sided Kober fractional q-derivative operators and sho...
AbstractWe show that the use of generalized multivariable forms of Hermite polynomials provide a use...
In the present paper, we define right and left sided Kober fractional q-derivative operators and sho...
AbstractIt is shown that an integral representation for the extension of a general Hurwitz–Lerch zet...