AbstractThe 15 Gauss contiguous relations for 2F1 hypergeometric series imply that any three 2F1 series whose corresponding parameters differ by integers are linearly related (over the field of rational functions in the parameters). We prove several properties of coefficients of these general contiguous relations, and use the results to propose effective ways to compute contiguous relations. We also discuss contiguous relations of generalized and basic hypergeometric functions, and several applications of them
AbstractThe 15 Gauss contiguous relations for 2F1 hypergeometric series imply that any three 2F1 ser...
Using contiguous relations we construct an infinite number of continued fraction expansions for rati...
The main aim of this paper is to evaluate two summation formulae involving Contiguous Relation assoc...
AbstractTwo Gauss functions are said to be contiguous if they are alike except for one pair of param...
Two Gauss functions are said to be contiguous if they are alike except for one pair of parameters, a...
Abstract. Contiguous relations for hypergeometric series contain an enormous amount of hidden inform...
AbstractThe hypergeometric function F12[a1,a2;a3;z] plays an important role in mathematical analysis...
AbstractContiguous relations for hypergeometric series contain an enormous amount of hidden informat...
AbstractSeveral results for contiguous function relations for hypergeometric functions of several va...
AbstractContiguous relations are a fundamental concept within the theory of hypergeometric series an...
AbstractTwo Gauss functions are said to be contiguous if they are alike except for one pair of param...
AbstractContiguous relations for hypergeometric series contain an enormous amount of hidden informat...
AbstractThe hypergeometric function F12[a1,a2;a3;z] plays an important role in mathematical analysis...
Here we have defined a parametric difference ( ) on a hypergeometric series and found the nth diffe...
The Gauss contiguous relations are used to give three recurrence relations for the hypergeometric fu...
AbstractThe 15 Gauss contiguous relations for 2F1 hypergeometric series imply that any three 2F1 ser...
Using contiguous relations we construct an infinite number of continued fraction expansions for rati...
The main aim of this paper is to evaluate two summation formulae involving Contiguous Relation assoc...
AbstractTwo Gauss functions are said to be contiguous if they are alike except for one pair of param...
Two Gauss functions are said to be contiguous if they are alike except for one pair of parameters, a...
Abstract. Contiguous relations for hypergeometric series contain an enormous amount of hidden inform...
AbstractThe hypergeometric function F12[a1,a2;a3;z] plays an important role in mathematical analysis...
AbstractContiguous relations for hypergeometric series contain an enormous amount of hidden informat...
AbstractSeveral results for contiguous function relations for hypergeometric functions of several va...
AbstractContiguous relations are a fundamental concept within the theory of hypergeometric series an...
AbstractTwo Gauss functions are said to be contiguous if they are alike except for one pair of param...
AbstractContiguous relations for hypergeometric series contain an enormous amount of hidden informat...
AbstractThe hypergeometric function F12[a1,a2;a3;z] plays an important role in mathematical analysis...
Here we have defined a parametric difference ( ) on a hypergeometric series and found the nth diffe...
The Gauss contiguous relations are used to give three recurrence relations for the hypergeometric fu...
AbstractThe 15 Gauss contiguous relations for 2F1 hypergeometric series imply that any three 2F1 ser...
Using contiguous relations we construct an infinite number of continued fraction expansions for rati...
The main aim of this paper is to evaluate two summation formulae involving Contiguous Relation assoc...