Add to ORKGH. Gollnitz is famous for his discovery of several partition identities of the Rogers-Ramanujan-Schur type. We shall discuss some new q-series connections and partition identities inspired by his work
The partition theoretic Rogers–Ramanujan identities assert that for a = 0, 1 and any n, the number o...
Using a pair of two variable series-product identities recorded by Ramanujan in the lost notebook as...
In the present paper we use anti-hook differences of Agarwal and Andrews as an elementary tool to pr...
H. Gollnitz is famous for his discovery of several partition identities of the Rogers-Ramanujan-Schu...
H. Gollnitz is famous for his discovery of several partition identities of the Rogers-Ramanujan-Schu...
A new family of partition identities is given which include as special cases two theorems of Göllnit...
In the present paper we use anti-hook differences of Agarwal and Andrews as an elementary tool to pr...
A new family of partition identities is given which include as special cases two theorems of Gollnit...
94 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1997.In a manuscript of Ramanujan, ...
Abstract. This paper considers a variety of parity questions connected with classical partition iden...
AbstractIn this paper a partition theorem is proved which contains the Rogers-Ramanujan identities a...
A generalization of a beautiful q-series identity found in the unorganized portion of Ramanujan's se...
Recently, the authors have established a large class of modular relations involving the Rogers-Raman...
The Rogers-Ramanujan identities are among the most famous in the theory of integer partitions. For m...
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...
Using a pair of two variable series-product identities recorded by Ramanujan in the lost notebook as...
In the present paper we use anti-hook differences of Agarwal and Andrews as an elementary tool to pr...
H. Gollnitz is famous for his discovery of several partition identities of the Rogers-Ramanujan-Schu...
H. Gollnitz is famous for his discovery of several partition identities of the Rogers-Ramanujan-Schu...
A new family of partition identities is given which include as special cases two theorems of Göllnit...
In the present paper we use anti-hook differences of Agarwal and Andrews as an elementary tool to pr...
A new family of partition identities is given which include as special cases two theorems of Gollnit...
94 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1997.In a manuscript of Ramanujan, ...
Abstract. This paper considers a variety of parity questions connected with classical partition iden...
AbstractIn this paper a partition theorem is proved which contains the Rogers-Ramanujan identities a...
A generalization of a beautiful q-series identity found in the unorganized portion of Ramanujan's se...
Recently, the authors have established a large class of modular relations involving the Rogers-Raman...
The Rogers-Ramanujan identities are among the most famous in the theory of integer partitions. For m...
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...
Using a pair of two variable series-product identities recorded by Ramanujan in the lost notebook as...
In the present paper we use anti-hook differences of Agarwal and Andrews as an elementary tool to pr...