Using a pair of two variable series-product identities recorded by Ramanujan in the lost notebook as inspiration, we find some new identities of similar type. Each identity immediately implies an infinite family of Rogers-Ramanujan type identities, some of which are well-known identities from the literature. We also use these identities to derive some general identities for integer partitions
H. Gollnitz is famous for his discovery of several partition identities of the Rogers-Ramanujan-Schu...
94 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1997.In a manuscript of Ramanujan, ...
In a manuscript of Ramanujan, published with his Lost Notebook [20] there are forty identities invo...
The reciprocals of the Rogers-Ramanujan identities are considered, and it it shown that the results ...
The partition theoretic Rogers–Ramanujan identities assert that for a = 0, 1 and any n, the number o...
AbstractA famous identity of Ramanujan connected with partitions modulo 5 is shown to be equivalent ...
We give a new proof of an identity due to Ramanujan. From this identity, he deduced the famous Roger...
Abstract In 1894, Rogers found the two identities for the first time. In 1913, Ramanujan found the t...
AbstractIn the Lost Notebook, Ramanujan presents a truly enigmatic infinite product expansion for th...
AbstractIn this paper a partition theorem is proved which contains the Rogers-Ramanujan identities a...
The theory of integer partitions is a field of much investigative interest to mathematicians and phy...
In the present paper we use anti-hook differences of Agarwal and Andrews as an elementary tool to pr...
AbstractUsing elementary methods, we establish several new Ramanujan type identities and congruences...
A generalization of a beautiful q-series identity found in the unorganized portion of Ramanujan's se...
When Ramanujan’s lost notebook (Ramanujan, The lost notebook and other unpublished papers, Narosa, N...
H. Gollnitz is famous for his discovery of several partition identities of the Rogers-Ramanujan-Schu...
94 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1997.In a manuscript of Ramanujan, ...
In a manuscript of Ramanujan, published with his Lost Notebook [20] there are forty identities invo...
The reciprocals of the Rogers-Ramanujan identities are considered, and it it shown that the results ...
The partition theoretic Rogers–Ramanujan identities assert that for a = 0, 1 and any n, the number o...
AbstractA famous identity of Ramanujan connected with partitions modulo 5 is shown to be equivalent ...
We give a new proof of an identity due to Ramanujan. From this identity, he deduced the famous Roger...
Abstract In 1894, Rogers found the two identities for the first time. In 1913, Ramanujan found the t...
AbstractIn the Lost Notebook, Ramanujan presents a truly enigmatic infinite product expansion for th...
AbstractIn this paper a partition theorem is proved which contains the Rogers-Ramanujan identities a...
The theory of integer partitions is a field of much investigative interest to mathematicians and phy...
In the present paper we use anti-hook differences of Agarwal and Andrews as an elementary tool to pr...
AbstractUsing elementary methods, we establish several new Ramanujan type identities and congruences...
A generalization of a beautiful q-series identity found in the unorganized portion of Ramanujan's se...
When Ramanujan’s lost notebook (Ramanujan, The lost notebook and other unpublished papers, Narosa, N...
H. Gollnitz is famous for his discovery of several partition identities of the Rogers-Ramanujan-Schu...
94 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1997.In a manuscript of Ramanujan, ...
In a manuscript of Ramanujan, published with his Lost Notebook [20] there are forty identities invo...
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