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![]() Date: 2004-09-26 15:32:12Modular forms Q-analogs Srinivasa Ramanujan Mathematical identities Group theory Rogers–Ramanujan continued fraction Congruence subgroup Symbol Rogers–Ramanujan identities Mathematical analysis Mathematics Abstract algebra | Add to Reading List |
![]() | A FRAMEWORK OF ROGERS–RAMANUJAN IDENTITIES AND THEIR ARITHMETIC PROPERTIES MICHAEL J. GRIFFIN, KEN ONO, AND S. OLE WARNAAR In memory of Basil Gordon and Alain Lascoux Abstract. The two Rogers–Ramanujan q-series ∞DocID: 1naPj - View Document |
![]() | GENERAL ⎜ ARTICLE How to Discover the Rogers–Ramanujan Identities Gaurav Bhatnagar We examine a method to conjecture two veryDocID: 19bZG - View Document |
![]() | A Multisection of q-Series Michael Somos 06 Sepdraft versionDocID: 18SKy - View Document |
![]() | SOME DEBTS I OWE by George E. Andrews(1) Abstract. The primary objects of this paper are: (1) to acknowledge my debts to a number of important mathematiciansDocID: 17Jre - View Document |
![]() | Mathematicians trace source of Rogers-Ramanujan identities, find algebraic goldDocID: RfS4 - View Document |