AbstractExample 7, after Entry 43, in Chapter XII of the first Notebook of Srinivasa Ramanujan is proved and, more generally, a summation theorem for 3F2(a,a,x;1+a,1+a+N;1), where N is a nonnegative integer, is derived
Abstract. The first object of this note is to show that a summation for-mula due to Padmanabham for ...
ABSTRACT Srinivasa Ramanujan had established several hypergeometric series for the number 1/π out of...
Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any m...
AbstractExample 7, after Entry 43, in Chapter XII of the first Notebook of Srinivasa Ramanujan is pr...
Abstract. The aim of this research paper is to provide certain generalizations of two well-known sum...
. We state and prove a claim of Ramanujan. As a consequence, a large new class of Saalschutzian hype...
AbstractUsing some properties of the general rising shifted factorial and the gamma function we deri...
AbstractWe deduce new q-series identities by applying inverse relations to certain identities for ba...
Srinivasa Ramanujan (1887-1920) was one of the world's greatest mathematical geniuses. He work exten...
Abstract. We deduce new q-series identities by applying inverse rela-tions to certain identities for...
AbstractA hypergeometric transformation formula is developed that simultaneously simplifies and gene...
Abstract – The aim of this short research note is to provide a natural generalization of a very inte...
We give a new proof of the classical Watson theorem for the summa-tion of a 3F2 hypergeometric serie...
AbstractWe derive summation formulas for a specific kind of multidimensional basic hypergeometric se...
AbstractA summation formula is given for 3F2(a, b, c; 12(a + b + i + 1), 2c + j; 1) with fixed j and...
Abstract. The first object of this note is to show that a summation for-mula due to Padmanabham for ...
ABSTRACT Srinivasa Ramanujan had established several hypergeometric series for the number 1/π out of...
Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any m...
AbstractExample 7, after Entry 43, in Chapter XII of the first Notebook of Srinivasa Ramanujan is pr...
Abstract. The aim of this research paper is to provide certain generalizations of two well-known sum...
. We state and prove a claim of Ramanujan. As a consequence, a large new class of Saalschutzian hype...
AbstractUsing some properties of the general rising shifted factorial and the gamma function we deri...
AbstractWe deduce new q-series identities by applying inverse relations to certain identities for ba...
Srinivasa Ramanujan (1887-1920) was one of the world's greatest mathematical geniuses. He work exten...
Abstract. We deduce new q-series identities by applying inverse rela-tions to certain identities for...
AbstractA hypergeometric transformation formula is developed that simultaneously simplifies and gene...
Abstract – The aim of this short research note is to provide a natural generalization of a very inte...
We give a new proof of the classical Watson theorem for the summa-tion of a 3F2 hypergeometric serie...
AbstractWe derive summation formulas for a specific kind of multidimensional basic hypergeometric se...
AbstractA summation formula is given for 3F2(a, b, c; 12(a + b + i + 1), 2c + j; 1) with fixed j and...
Abstract. The first object of this note is to show that a summation for-mula due to Padmanabham for ...
ABSTRACT Srinivasa Ramanujan had established several hypergeometric series for the number 1/π out of...
Commons Attribution License, which permits unrestricted use, distribution, and reproduction in any m...
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