AbstractA hypergeometric transformation formula is developed that simultaneously simplifies and generalizes arguments and identities in a previous paper of Rao et al. [An entry of Ramanujan on hypergeometric series in his notebooks, J. Comput. Appl. Math. 173(2) (2005) 239–246]
In this paper we provide some relationships between Catalan’s constant and the 3F2 and 4F3 hypergeom...
In this paper we provide some relationships between Catalan’s constant and the 3F2 and 4F3 hypergeom...
Some of the most interesting of Ramanujan's continued fraction identities are those involving ratio...
AbstractExample 7, after Entry 43, in Chapter XII of the first Notebook of Srinivasa Ramanujan is pr...
We record $$ \binom{42}2+\binom{23}2+\binom{13}2=1192 $$ functional identities that, apart from bein...
During his lifetime, Ramanujan provided many formulae relating binomial sums to special values of th...
. We state and prove a claim of Ramanujan. As a consequence, a large new class of Saalschutzian hype...
AbstractBy elementary manipulation of series together with summations of Gauss and Saalschütz, Exton...
This thesis deals with a method of expressing, as infinite products, some special limiting cases of ...
Through an application of a remarkable result due to Mishev in 2018 concerning the inverses for a cl...
In this paper, we construct four summation formulas for terminating Gauss’ hypergeometric series hav...
We give a formal extension of Ramanujan's master theorem using operational methods. The resulting id...
We are going to study properties of "hypergeometrization" -- an operator which act on analytic funct...
AbstractThe purpose of this paper is to derive product representations for generalizations of the Ro...
AbstractExample 7, after Entry 43, in Chapter XII of the first Notebook of Srinivasa Ramanujan is pr...
In this paper we provide some relationships between Catalan’s constant and the 3F2 and 4F3 hypergeom...
In this paper we provide some relationships between Catalan’s constant and the 3F2 and 4F3 hypergeom...
Some of the most interesting of Ramanujan's continued fraction identities are those involving ratio...
AbstractExample 7, after Entry 43, in Chapter XII of the first Notebook of Srinivasa Ramanujan is pr...
We record $$ \binom{42}2+\binom{23}2+\binom{13}2=1192 $$ functional identities that, apart from bein...
During his lifetime, Ramanujan provided many formulae relating binomial sums to special values of th...
. We state and prove a claim of Ramanujan. As a consequence, a large new class of Saalschutzian hype...
AbstractBy elementary manipulation of series together with summations of Gauss and Saalschütz, Exton...
This thesis deals with a method of expressing, as infinite products, some special limiting cases of ...
Through an application of a remarkable result due to Mishev in 2018 concerning the inverses for a cl...
In this paper, we construct four summation formulas for terminating Gauss’ hypergeometric series hav...
We give a formal extension of Ramanujan's master theorem using operational methods. The resulting id...
We are going to study properties of "hypergeometrization" -- an operator which act on analytic funct...
AbstractThe purpose of this paper is to derive product representations for generalizations of the Ro...
AbstractExample 7, after Entry 43, in Chapter XII of the first Notebook of Srinivasa Ramanujan is pr...
In this paper we provide some relationships between Catalan’s constant and the 3F2 and 4F3 hypergeom...
In this paper we provide some relationships between Catalan’s constant and the 3F2 and 4F3 hypergeom...
Some of the most interesting of Ramanujan's continued fraction identities are those involving ratio...
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