Add to ORKGAbstract. In his “lost ” notebook, Ramanujan stated two results, which are equivalent to the identities ∞Y n=1 (1 − qn)5 (1 − q5n) = 1 − 5 ∞X n=
Ramanujan stated an identity to the effect that if three sequences {an}, {bn} and {cn} are defined b...
Abstract. In this paper we first give alternative proofs of two Ramanujan’s theta function identitie...
Proofs published so far in articles and books, of the Ramanujan identity presented in this note, whi...
In the “lost notebook ” [6, page 341], Ramanujan records the following remarkable identity. If the s...
In the “lost notebook ” [6, page 341], Ramanujan records the following remarkable identity. If the s...
We give a new proof of an identity due to Ramanujan. From this identity, he deduced the famous Roger...
Ramanujan has recorded several continued fractions in his notebooks. In this paper, we establish sev...
We call two increasing sequences of positive integers {aᵢ}, {b(j)} a "Ramanujan Pair" if the followi...
Contains fulltext : 191876.pdf (publisher's version ) (Closed access) ...
AbstractA famous identity of Ramanujan connected with partitions modulo 5 is shown to be equivalent ...
FOR Ramanujan's well-known congruence n = 0, 1, 2,... (1) pertaining to the partition function ...
Abstract. In this paper, we give a new proof for two identities involving Ramanujan’s cubic continue...
Srinivasa Ramanujan (1887-1920) was one of the world's greatest mathematical geniuses. He work exten...
[[abstract]]Ramanujan has recorded many P-Q modular equations in his notebooks. In this paper, we es...
Abstract. In this paper, we first give several operator identities which extend the results of Chen ...
Ramanujan stated an identity to the effect that if three sequences {an}, {bn} and {cn} are defined b...
Abstract. In this paper we first give alternative proofs of two Ramanujan’s theta function identitie...
Proofs published so far in articles and books, of the Ramanujan identity presented in this note, whi...
In the “lost notebook ” [6, page 341], Ramanujan records the following remarkable identity. If the s...
In the “lost notebook ” [6, page 341], Ramanujan records the following remarkable identity. If the s...
We give a new proof of an identity due to Ramanujan. From this identity, he deduced the famous Roger...
Ramanujan has recorded several continued fractions in his notebooks. In this paper, we establish sev...
We call two increasing sequences of positive integers {aᵢ}, {b(j)} a "Ramanujan Pair" if the followi...
Contains fulltext : 191876.pdf (publisher's version ) (Closed access) ...
AbstractA famous identity of Ramanujan connected with partitions modulo 5 is shown to be equivalent ...
FOR Ramanujan's well-known congruence n = 0, 1, 2,... (1) pertaining to the partition function ...
Abstract. In this paper, we give a new proof for two identities involving Ramanujan’s cubic continue...
Srinivasa Ramanujan (1887-1920) was one of the world's greatest mathematical geniuses. He work exten...
[[abstract]]Ramanujan has recorded many P-Q modular equations in his notebooks. In this paper, we es...
Abstract. In this paper, we first give several operator identities which extend the results of Chen ...
Ramanujan stated an identity to the effect that if three sequences {an}, {bn} and {cn} are defined b...
Abstract. In this paper we first give alternative proofs of two Ramanujan’s theta function identitie...
Proofs published so far in articles and books, of the Ramanujan identity presented in this note, whi...