Some Theorems on the Rogers–Ramanujan Continued Fraction in Ramanujan’s Lost Notebook
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Publication:4942875
DOI10.1090/S0002-9947-00-02337-0zbMath1037.11011MaRDI QIDQ4942875
Sen-Shan Huang, Bruce C. Berndt, Jaebum Sohn, Seung Hwan Son
Publication date: 15 March 2000
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
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Cites Work
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- On the Rogers-Ramanujan continued fraction
- Ramanujan's continued fraction
- Ramanujan's ``lost notebook. III: The Rogers-Ramanujan continued fraction
- Continued fractions with applications
- A birth and death process related to the Rogers-Ramanujan continued fraction
- On Ramanujan's continued fraction
- The Editor's Corner: n Coins in a Fountain
- The continued fractions found in the unorganized portions of Ramanujan’s notebooks
- An Introduction to Ramanujan's "lost" Notebook
- Some theta function identities related to the Rogers-Ramanujan continued fraction
- Ramanujan’s class invariants, Kronecker’s limit formula, and modular equations
- Ramanujan's evaluations of Rogers-Ramanujan type continued fractions at primitive roots of unity
- Some Values for the Rogers-Ramanujan Continued Fraction
