Add to ORKGAbstract. A new polynomial analogue of the Rogers–Ramanujan identities is proven. Here the product-side of the Rogers–Ramanujan identities is re-placed by a partial theta sum and the sum-side by a weighted sum over Schur polynomials
In his notebooks, Ramanujan recorded 40 beautiful modular relations for the Rogers-Ramanujan functio...
Abstract. In this paper, a common generalization of the Rogers-Ramanujan series and the generating f...
Basil Gordon, in the sixties, and George Andrews, in the seventies, generalized the Rogers-Ramanujan...
We give simple elementary proofs of Bressoud’s and Schur’s polynomial versions of the Rogers-Ramanuj...
We give several expansion and identities involving the Ramanujan function Aq and the Stieltjes–Wiger...
We study q analogues of two well-known polynomial identities. In some cases we get simple results w...
Recently, Rosengren utilized an integral method to prove a number of conjectural identities found by...
AbstractA proof of the Rogers-Ramanujan identities is presented which is brief, elementary, and well...
We conjecture polynomial identities which imply Rogers{Ramanujan type identities for branching funct...
AbstractUsing the recursions satisfied by the polynomials which converge to the right-hand sides of ...
We give a new proof of an identity due to Ramanujan. From this identity, he deduced the famous Roger...
Recently, C. Adiga and the author have derived general formulas to express the product of two theta ...
This talk was given during the mini-symposium, Legacy of Ramanujan - Part II: q-Series and Partitio...
This talk was given during the mini-symposium, Legacy of Ramanujan - Part II: q-Series and Partitio...
AbstractIn this paper, we give a bilateral form of an identity of Andrews, which is a generalization...
In his notebooks, Ramanujan recorded 40 beautiful modular relations for the Rogers-Ramanujan functio...
Abstract. In this paper, a common generalization of the Rogers-Ramanujan series and the generating f...
Basil Gordon, in the sixties, and George Andrews, in the seventies, generalized the Rogers-Ramanujan...
We give simple elementary proofs of Bressoud’s and Schur’s polynomial versions of the Rogers-Ramanuj...
We give several expansion and identities involving the Ramanujan function Aq and the Stieltjes–Wiger...
We study q analogues of two well-known polynomial identities. In some cases we get simple results w...
Recently, Rosengren utilized an integral method to prove a number of conjectural identities found by...
AbstractA proof of the Rogers-Ramanujan identities is presented which is brief, elementary, and well...
We conjecture polynomial identities which imply Rogers{Ramanujan type identities for branching funct...
AbstractUsing the recursions satisfied by the polynomials which converge to the right-hand sides of ...
We give a new proof of an identity due to Ramanujan. From this identity, he deduced the famous Roger...
Recently, C. Adiga and the author have derived general formulas to express the product of two theta ...
This talk was given during the mini-symposium, Legacy of Ramanujan - Part II: q-Series and Partitio...
This talk was given during the mini-symposium, Legacy of Ramanujan - Part II: q-Series and Partitio...
AbstractIn this paper, we give a bilateral form of an identity of Andrews, which is a generalization...
In his notebooks, Ramanujan recorded 40 beautiful modular relations for the Rogers-Ramanujan functio...
Abstract. In this paper, a common generalization of the Rogers-Ramanujan series and the generating f...
Basil Gordon, in the sixties, and George Andrews, in the seventies, generalized the Rogers-Ramanujan...