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1. W. N. Bailey, “Some identities in combinatory analysis,” Proceedings of the London Mathematical Society, vol. 49, no. 2, pp. 421–425, 1947. View at Publisher · View at Google Scholar
2. W. N. Bailey, “Identities of the Rogers-Ramanujan type,” Proceedings of the London Mathematical Society, vol. 50, pp. 1–10, 1948. View at Publisher · View at Google Scholar
3. L. J. Slater, “A new proof of Rogers's transformations of infinite series,” Proceedings of the London Mathematical Society, vol. 53, pp. 460–475, 1951. View at Publisher · View at Google Scholar
4. L. J. Slater, “Further identies of the Rogers-Ramanujan type,” Proceedings of the London Mathematical Society, vol. 54, pp. 147–167, 1952. View at Publisher · View at Google Scholar
5. R. P. Agarwal, “Generalized hypergeometric series and its applications to the theory of combinatorial analysis and partition theory,” unpublished monograph.
6. R. P. Agarwal, Resonance Of Ramanujan's Mathematics, Vol .I, New Age International, New Delhi, India, 1996.
7. G. E. Andrews, “A general theory of identities of the Rogers-Ramanujan type,” Bulletin of the American Mathematical Society, vol. 80, pp. 1033–1052, 1974. View at Publisher · View at Google Scholar
8. G. E. Andrews, “An analytic generalization of the Rogers-Ramanujan identities for odd moduli,” Proceedings of the National Academy of Sciences of the United States of America, vol. 71, pp. 4082–4085, 1974. View at Publisher · View at Google Scholar
9. G. E. Andrews, “Bailey's transform, lemma, chains and tree,” in Special Functions 2000: Current Perspective and Future Directions, Tempe, AZ, vol. 30 of NATO Science Series. Series II, Mathematics, Physics and Chemistry, pp. 1–22, Kluwer Academic Publishers, Dordrecht, The Netherlands, 2001. View at Publisher · View at Google Scholar
10. G. E. Andrews and S. O. Warnaar, “The Bailey transform and false theta functions,” The Ramanujan Journal, vol. 14, no. 1, pp. 173–188, 2007. View at Publisher · View at Google Scholar · View at MathSciNet
11. D. M. Bressoud, “Some identities for terminatingq-series,” Mathematical Proceedings of the Cambridge Philosophical Society, vol. 89, no. 2, pp. 211–223, 1981. View at Publisher · View at Google Scholar
12. D. M. Bressoud, M. E. H. Ismail, and D. Stanton, “Change of base in Bailey pairs,” The Ramanujan Journal, vol. 4, no. 4, pp. 435–453, 2000. View at Publisher · View at Google Scholar · View at MathSciNet
13. R. Y. Denis, S. N. Singh, and S. P. Singh, “On certain transformation formulae for abnormal q-series,” South East Asian Journal of Mathematics and Mathematical Sciences, vol. 1, no. 3, pp. 7–19, 2003.
14. C. M. Joshi and Y. Vyas, “Extensions of Bailey's transform and applications,” International Journal of Mathematics and Mathematical Sciences, no. 12, pp. 1909–1923, 2005. View at Publisher · View at Google Scholar · View at MathSciNet
15. A. Schilling and S. O. Warnaar, “A higher-level Bailey lemma,” International Journal of Modern Physics B, vol. 11, no. 1-2, pp. 189–195, 1997. View at Publisher · View at Google Scholar
16. U. B. Singh, “A note on a transformation of Bailey,” The Quarterly Journal of Mathematics, vol. 45, no. 177, pp. 111–116, 1994. View at Publisher · View at Google Scholar
17. P. Srivastava, “A note on Bailey's transform,” South East Asian Journal of Mathematics and Mathematical Sciences, vol. 2, no. 2, pp. 9–14, 2004.
18. A. Verma and V. K. Jain, “Transformations between basic hypergeometric series on different bases and identities of Rogers-Ramanujan type,” Journal of Mathematical Analysis and Applications, vol. 76, no. 1, pp. 230–269, 1980. View at Publisher · View at Google Scholar
19. A. Verma and V. K. Jain, “Transformations of nonterminating basic hypergeometric series, their contour integrals and applications to Rogers-Ramanujan identities,” Journal of Mathematical Analysis and Applications, vol. 87, no. 1, pp. 9–44, 1982. View at Publisher · View at Google Scholar
20. G. Gasper and M. Rahman, Basic Hypergeometric Series, Encyclopedia of Mathematics and Its Applications, Cambridge University Press, New York, NY, USA, 1991.