full2010.pdf - page 430

392
Reference
Berndt, B. C. (1998).
Ramanujan's Notebooks. Part III.
New York : Springer-Verlag.
Carlitz, L. and Subbarao, M. V. (1972). A simple proof of the quintuple product identity,
Proc. Amer. Math.
Soc.
32, 42-44.
Evans, R. J. (1990). Theta function identities,
J. Math. Anal. Appl.
147, 97-121.
Farkas H. M. and Kra, I. (1999). On the quintuple product identity,
Proc. Amer. Math. Soc.
88, 771-778.
Foata D. and Han, G.-N. (2001).
The triple, quintuple and septuple product identities revisited,
in The
Andrews festschrift : seventeen papers on classical number theory and combinatorics, D. Foata and
G.-N. Han., eds., (pp. 323-334). New York : Springer-Verlag.
Kongsiriwong, S. and Liu, Z.-G. (2003). Uniform proofs of q-series-product identities,
Results in Math.
44,
312-339.
Schwarz, H. A. (1893).
Formeln und Lehsätze zum Gebrauche der Elliptischen Funcktionen.
Nach
Vorlesungen und Aufzeichnungen des Herrn Prof. K. Weierstrass, Zweite Ausgabe, Erste Abteilung.
Berlin : Springer.
Watson, G. N. (1929). Theorems stated by Ramanujan (VII): theorems on contiued fractions,
J. London
Math. Soc.
4, 231-237.
1...,420,421,422,423,424,425,426,427,428,429 431,432,433,434,435,436,437,438,439,440,...2023
Powered by FlippingBook