Ramanujan’s class invariants, Kronecker’s limit formula, and modular equations
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Publication:4336558
DOI10.1090/S0002-9947-97-01738-8zbMath0885.11058OpenAlexW1828552277MaRDI QIDQ4336558
Liang-Cheng Zhang, Bruce C. Berndt, Heng Huat Chan
Publication date: 13 May 1997
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/s0002-9947-97-01738-8
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Related Items (10)
Class invariants from a new kind of Weber-like modular equation ⋮ The three missing terms in Ramanujan's septic theta function identity ⋮ EXPLICIT EVALUATIONS OF TWO RAMANUJAN–SELBERG CONTINUED FRACTIONS ⋮ Explicit evaluations of a Ramanujan-Selberg continued fraction ⋮ Explicit evaluations of a level 13 analogue of the Rogers-Ramanujan continued fraction ⋮ Some Theorems on the Rogers–Ramanujan Continued Fraction in Ramanujan’s Lost Notebook ⋮ A new continued fraction of Ramanujan, its modular identities and explicit evaluations ⋮ Ramanujan's modular equations and Atkin-Lehner involutions ⋮ The Rogers-Ramanujan continued fraction ⋮ A NEW CLASS OF MODULAR EQUATION FOR WEBER FUNCTIONS
Cites Work
- On the Rogers-Ramanujan continued fraction
- Ramanujan's continued fraction
- On the Ramanujan-Göllnitz-Gordon continued fraction
- Orders in quadratic fields. II
- SOME SINGULAR MODULI (II)
- Theorems Stated by Ramanujan (XIV): A Singular Modulus
- SOME SINGULAR MODULI (I)
- Weber's class invariants
- Singular Moduli (3)†
- Singular Moduli (4)
- Singular Moduli (5)
- Singular Moduli (6)
- Galois theory
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