"Ramanujan's Cubic Continued fractions"의 두 판 사이의 차이

2010년 7월 22일 (목) 04:36 판

\({1 \over 1+} {q+q^2 \over 1+} {q^{2}+a^{4} \over 1+} {q^3+q^6 \over 1+}{\cdots} \)

[[4909919|]]

A new proof of two identities involving Ramanujan’s cubic continued fraction
- Chan, H.-C, 2010
On Ramanujan's cubic continued fraction and explicit evaluations of theta-functions
- C. Adiga, T. Kim, M.S.Mahadeva Naika, H. S. Madhusudhan, 2005
Ramanujan's cubic continued fraction and Ramanujan type congruences for a certain partition function.
- Chan, H.-C, Int. J. Number Theory
On Ramanujan’s cubic continued fraction
- Heng Huat Chan, ACTA ARITHMETICA. LXXIII.4 (1995)

Ramanujan's class invariants and cubic continued fraction

Berndt, 1995

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+*  A new proof of two identities involving Ramanujan’s cubic continued fraction<br>
+**  Chan, H.-C, 2010<br>
 * [http://arxiv.org/abs/math/0502323 On Ramanujan's cubic continued fraction and explicit evaluations of theta-functions]<br>
-** [http://arxiv.org/abs/math/0502323 ]C. Adiga, T. Kim, M.S.Mahadeva Naika, H. S. Madhusudhan, 2005<br>
+**  C. Adiga, T. Kim, M.S.Mahadeva Naika, H. S. Madhusudhan, 2005<br>
+*  Ramanujan's cubic continued fraction and Ramanujan type congruences for a certain partition function.<br>
-*  RAMANUJAN’S CUBIC CONTINUED FRACTION AND RAMANUJAN TYPE CONGRUENCES FOR A CERTAIN PARTITION FUNCTION<br>
+**  Chan, H.-C,  Int. J. Number Theory<br>
-**  HEI-CHI CHAN<br>
-*  A NEW PROOF FOR TWO IDENTITIES INVOLVING RAMANUJAN’S CUBIC CONTINUED FRACTION<br>
-**  HEI-CHI CHAN<br>
 * [http://matwbn.icm.edu.pl/ksiazki/aa/aa73/aa7343.pdf On Ramanujan’s cubic continued fraction]<br>
 **  Heng Huat Chan, ACTA ARITHMETICA. LXXIII.4 (1995)<br>