Fields Institute Communications 1997; 277 pp; hardcover Volume: 14 ISBN-10: 0-8218-0524-X ISBN-13: 978-0-8218-0524-4 List Price: US$95 Member Price: US$76 Sale Price: US$24 Order Code: FIC/14
![[Add Item]](/images/addtocart.gif) | This book contains contributions from the proceedings at The Fields Institute workshop on Special Functions, $q$-Series and Related Topics that was held in June 1995. The articles cover areas from quantum groups and their representations, multivariate special functions, $q$-series, and symbolic algebra techniques as well as the traditional areas of single-variable special functions. The book contains both pure and applied topics and reflects recent trends of research in the various areas of special functions. Titles in this series are co-published with the Fields Institute for Research in Mathematical Sciences (Toronto, Ontario, Canada).  Readership
Graduate students, research mathematicians, and scientists interested in special functions and its applications. Table of Contents - K. Alladi -- Refinements of Rogers-Ramanujan type identities
- B. C. Berndt, H. H. Chan, and L.-C. Zhang -- Ramanujan's class invariants with applications to the values of $q$-continued fractions and theta functions
- G. Gasper -- Elementary derivations of summation and transformation formulas for $q$-series
- R. Wm. Gosper, Jr. -- $\int ^{m/6}_{n/4} \ln \Gamma (z)dz$
- F. A. Grunbaum and L. Haine -- On a $q$-analogue of Gauss equation and some $q$-Riccati equations
- R. A. Gustafson and C. Krattenthaler -- Determinant evaluations and $U(n)$ extensions of Heine's $_2\phi_1$-transformations
- M. E. H. Ismail, D. R. Masson, and S. K. Suslov -- Some generating functions for $q$-polynomials
- E. Koelink -- Addition formulas for $q$-special functions
- T. H. Koornwinder -- Special functions and $q$-commuting variables
- M. Noumi, M. S. Dijkhuizen, and T. Sugitani -- Multivariable Askey-Wilson polynomials and quantum complex Grassmannians
- P. Paule and A. Riese -- A Mathematica $q$-analogue of Zeilberger's algorithm based on an algebraically motivated approach to $q$-hypergeometric telescoping
- W. Van Assche -- Orthogonal polynomials in the complex plane and on the real line
- Y. Xu -- On orthogonal polynomials in several variables
- D. R. Masson -- Appendix I: Program list of speakers and topics
- D. R. Masson -- Appendix II: List of participants
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