AbstractThe Rogers–Ramanujan identities have many natural and significant generalizations. The generalization presented in this note was first studied by D. Bressoud, by considering the partitions that he named as “footed partition”. A bijection is described to prove his conjecture and some examples are attached at the end
AbstractIn 1994, James Sellers conjectured an infinite family of Ramanujan type congruences for 2-co...
Andrews and Olsson [2] have recently proved a general partition identity a special case of which pro...
In our previous paper (J. Comb. Theory Ser. A 120(1):28–38, 2013), we determined a unified combinato...
AbstractThe Rogers–Ramanujan identities have many natural and significant generalizations. The gener...
We provide a bijective map from the partitions enumerated by the series side of the Rogers–Selberg m...
The well-known Rogers-Ramanujan identities have been a rich source of mathematical study over the la...
In 1980, Bressoud conjectured a combinatorial identity $A_j=B_j$ for $j=0$ or $1$, where the functio...
We construct a family of partition identities which contain the following identities: Rogers-Ramanuj...
AbstractWe provide a bijective map from the partitions enumerated by the series side of the Rogers–S...
AbstractWe give a combinatorial proof of the first Rogers–Ramanujan identity by using two symmetries...
AbstractIt follows from the work of Andrews and Bressoud that fort⩽1, the number of partitions ofnwi...
We present what we call a “motivated proof” of the Andrews–Bressoud partition identities for even mo...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2005.Includes bibliogr...
Kanade and Russell conjectured several Rogers–Ramanujan-type partition identities, some of which are...
AbstractA 1-??? correspondence is established between partitions of a positive integer n of the form...
AbstractIn 1994, James Sellers conjectured an infinite family of Ramanujan type congruences for 2-co...
Andrews and Olsson [2] have recently proved a general partition identity a special case of which pro...
In our previous paper (J. Comb. Theory Ser. A 120(1):28–38, 2013), we determined a unified combinato...
AbstractThe Rogers–Ramanujan identities have many natural and significant generalizations. The gener...
We provide a bijective map from the partitions enumerated by the series side of the Rogers–Selberg m...
The well-known Rogers-Ramanujan identities have been a rich source of mathematical study over the la...
In 1980, Bressoud conjectured a combinatorial identity $A_j=B_j$ for $j=0$ or $1$, where the functio...
We construct a family of partition identities which contain the following identities: Rogers-Ramanuj...
AbstractWe provide a bijective map from the partitions enumerated by the series side of the Rogers–S...
AbstractWe give a combinatorial proof of the first Rogers–Ramanujan identity by using two symmetries...
AbstractIt follows from the work of Andrews and Bressoud that fort⩽1, the number of partitions ofnwi...
We present what we call a “motivated proof” of the Andrews–Bressoud partition identities for even mo...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2005.Includes bibliogr...
Kanade and Russell conjectured several Rogers–Ramanujan-type partition identities, some of which are...
AbstractA 1-??? correspondence is established between partitions of a positive integer n of the form...
AbstractIn 1994, James Sellers conjectured an infinite family of Ramanujan type congruences for 2-co...
Andrews and Olsson [2] have recently proved a general partition identity a special case of which pro...
In our previous paper (J. Comb. Theory Ser. A 120(1):28–38, 2013), we determined a unified combinato...