AbstractThe study of invariance groups associated with two term transformations between (basic) hypergeometric series has received its fair share of attention, and indeed, for most two term transformations between (basic) hypergeometric series, the underlying invariance group is explicitly known. In this article, we study the group structure underlying some three term transformation formulae, thereby giving an explicit and simple realization that is helpful in determining whether two of these transformation formulae are equivalent or not
AbstractA direct proof is given of an elegant new contiguous relation for classical, well-poised bas...
AbstractIn this paper we derive multivariable generalizations of Bailey's classical terminating very...
AbstractWe show that several terminating summation and transformation formulas for basic hypergeomet...
AbstractAlthough most of the symmetry groups or “invariance groups” associated with two term transfo...
AbstractAlthough most of the symmetry groups or “invariance groups” associated with two term transfo...
AbstractA transformation formula for a double basic hypergeometric series of type Φ0:2;21:2;2 is der...
Although most of the symmetry groups or “invariance groups ” associated with two term transformation...
AbstractA transformation formula for a double basic hypergeometric series of type Φ0:2;21:2;2 is der...
Abstract. Structures of symmetries of transformations for Holman–Biedenharn–Louck An hypergeometric ...
AbstractIn this paper we consider a function L(x→)=L(a,b,c,d;e;f,g), which can be written as a linea...
AbstractHeine transformations are proved for a new kind of multivariate basic hypergeometric series ...
AbstractWe prove a new Bailey-type transformation relating WP-Bailey pairs. We then use this transfo...
Abstract. We show that several terminating summation and transformation formulas for basic hypergeom...
AbstractIn this paper, we have established certain transformations of basic hypergeometric series wi...
AbstractThe purpose of this paper is to derive several new transformation formulas between bilateral...
AbstractA direct proof is given of an elegant new contiguous relation for classical, well-poised bas...
AbstractIn this paper we derive multivariable generalizations of Bailey's classical terminating very...
AbstractWe show that several terminating summation and transformation formulas for basic hypergeomet...
AbstractAlthough most of the symmetry groups or “invariance groups” associated with two term transfo...
AbstractAlthough most of the symmetry groups or “invariance groups” associated with two term transfo...
AbstractA transformation formula for a double basic hypergeometric series of type Φ0:2;21:2;2 is der...
Although most of the symmetry groups or “invariance groups ” associated with two term transformation...
AbstractA transformation formula for a double basic hypergeometric series of type Φ0:2;21:2;2 is der...
Abstract. Structures of symmetries of transformations for Holman–Biedenharn–Louck An hypergeometric ...
AbstractIn this paper we consider a function L(x→)=L(a,b,c,d;e;f,g), which can be written as a linea...
AbstractHeine transformations are proved for a new kind of multivariate basic hypergeometric series ...
AbstractWe prove a new Bailey-type transformation relating WP-Bailey pairs. We then use this transfo...
Abstract. We show that several terminating summation and transformation formulas for basic hypergeom...
AbstractIn this paper, we have established certain transformations of basic hypergeometric series wi...
AbstractThe purpose of this paper is to derive several new transformation formulas between bilateral...
AbstractA direct proof is given of an elegant new contiguous relation for classical, well-poised bas...
AbstractIn this paper we derive multivariable generalizations of Bailey's classical terminating very...
AbstractWe show that several terminating summation and transformation formulas for basic hypergeomet...