Results 81 to 90 of about 427 (155)
Rogers-Ramanujan Type Identities Involving Double Sums
We prove four new Rogers-Ramanujan-type identities for double series. They follow from the classical Rogers-Ramanujan identities using the constant term method and properties of Rogers-Szegő polynomials.
Chen, Dandan, Yin, Siyu
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A generalization of Ramanujan's sum over finite rings [PDF]
Priya Priya, Sanjay Kumar Singh
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A generalization of Ramanujan's sum over finite groups [PDF]
Monu Kadyan +2 more
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Heine's method and A n to A m transformation formulas. [PDF]
Bhatnagar G.
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On Ramanujan's definition of mock theta function. [PDF]
Rhoades RC.
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An algebraic generalization of the Ramanujan sum
Ramanujan sums have attracted significant attention in both mathematical and engineering disciplines due to their diverse applications. In this paper, we introduce an algebraic generalization of Ramanujan sums, derived through polynomial remaindering. This generalization is motivated by its applications in Restricted Partition Theory and Coding Theory.
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Ramanujan's mock theta functions. [PDF]
Griffin M, Ono K, Rolen L.
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Holomorphic projections and Ramanujan's mock theta functions. [PDF]
Imamoğlu Ö, Raum M, Richter OK.
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On the modularity of certain functions from the Gromov-Witten theory of elliptic orbifolds. [PDF]
Bringmann K, Rolen L, Zwegers S.
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