Add to ORKG... The Pochhammer symbol (x)n is defined by (x)0=1 and (x)n = x(x=1)...(x+n-1). The radius of convergence of (1) is 1 unless a or b is a non-positive integer, in which cases we have a polynomial. ... (Notes from an MRI course given in 1993. Note: MRI stands for MATHEMATICAL RESEARCH INSTITUTE, a Dutch research school in which several universities participate. Each year, advanced and internationally oriented courses are offered. The academic year 2002-2003 will be devoted to Computer Algebra
AbstractWe introduce one scalar function f of a complex variable and finitely many parameters, which...
AbstractThe author aims at finding certain conditions on the parameters a,b and c such that the norm...
The class of hypergeometric polynomials F12(-m,b;b+b̄;1-z) with respect to the parameter b=λ+iη, whe...
WOS: 000331496200043In this article, we first introduce an interesting new generalization of the fam...
ABSTRACT. The Gauss hypergeometric function 2F1(a, b, c; z) can be computed by using the power serie...
The Gauss hypergeometric function 2F1(a, b, c; z) can be computed by using the power series in power...
The Gauss hypergeometric function ${}_2F_1(a,b,c;z)$ can be computed by using the power series in po...
In 2012, H. M. Srivastava et al. [37] introduced and studied a number of interesting fundamental pro...
The study of hypergeometric functions started in 1813 with a paper by Gauss. Hypergeometric function...
Properties of Gauss Hypergeometric functions, 2F1(a, b, c; z) with parameters, a=1/2n, b>0, c= 1/2n ...
In this paper, we define a new extension of Srivastava's triple hypergeometric functions by using a ...
The Gauss contiguous relations are used to give three recurrence relations for the hypergeometric fu...
In celebration of Aspen’s birth. Abstract. Let p be prime and let GF (p) be the finite field with p ...
From Goursat’s transformation formulas for the hypergeometric function F (α, β, γ; z), we derive sev...
Thesis (M.S.) Massachusetts Institute of Technology. Dept. of Mathematics, 1946.Bibliography: leaf [...
AbstractWe introduce one scalar function f of a complex variable and finitely many parameters, which...
AbstractThe author aims at finding certain conditions on the parameters a,b and c such that the norm...
The class of hypergeometric polynomials F12(-m,b;b+b̄;1-z) with respect to the parameter b=λ+iη, whe...
WOS: 000331496200043In this article, we first introduce an interesting new generalization of the fam...
ABSTRACT. The Gauss hypergeometric function 2F1(a, b, c; z) can be computed by using the power serie...
The Gauss hypergeometric function 2F1(a, b, c; z) can be computed by using the power series in power...
The Gauss hypergeometric function ${}_2F_1(a,b,c;z)$ can be computed by using the power series in po...
In 2012, H. M. Srivastava et al. [37] introduced and studied a number of interesting fundamental pro...
The study of hypergeometric functions started in 1813 with a paper by Gauss. Hypergeometric function...
Properties of Gauss Hypergeometric functions, 2F1(a, b, c; z) with parameters, a=1/2n, b>0, c= 1/2n ...
In this paper, we define a new extension of Srivastava's triple hypergeometric functions by using a ...
The Gauss contiguous relations are used to give three recurrence relations for the hypergeometric fu...
In celebration of Aspen’s birth. Abstract. Let p be prime and let GF (p) be the finite field with p ...
From Goursat’s transformation formulas for the hypergeometric function F (α, β, γ; z), we derive sev...
Thesis (M.S.) Massachusetts Institute of Technology. Dept. of Mathematics, 1946.Bibliography: leaf [...
AbstractWe introduce one scalar function f of a complex variable and finitely many parameters, which...
AbstractThe author aims at finding certain conditions on the parameters a,b and c such that the norm...
The class of hypergeometric polynomials F12(-m,b;b+b̄;1-z) with respect to the parameter b=λ+iη, whe...