Title: q-Series with applications to combinatorics, number theory, and physics : a conference on q-series with applications to combinatorics, number theory, and physics, October 26-28, 2000, University of Illinois /
Authors: Berndt, Bruce C., 1939-; Ōno, Ken; Ono, Ken, 1968-
Publisher: American Mathematical Society,
Year: 2001
Subjects: q-series Congresses.
Contents: Program for q-series piano recital -- Congruences and conjectures for the partition function / S. Ahlgren and K. Ono -- MacMahon's partition analysis VII: Constrained compositions / G. E. Andrews, P. Paule and A. Riese -- Crystal bases and q-identities / M. Okado, A. Schilling and M. Shimozono -- The Bailey-Rogers-Ramanujan group / D. Stanton -- Multiple polylogarithms: A brief survey / D. Bowman and D. M. Bradley -- Swinnerton-Dyer type congruences for certain Eisenstein series / M. Boylan -- More generating functions for L-function values / G. G. H. Coogan -- On sums of an even number of squares, and an even number of triangular numbers: an elementary approach based on Ramanujan's [subscript 1][psi][subscript 1] summation formula / S. Cooper -- Some remarks on multiple Sears transformations / Y. Kajihara -- Another way to count colored Frobenius partitions / L. W. Kolitsch -- Proof of a summation formula for an A[subscript n] basic hypergeometric series conjectured by Warnaar / C. Krattenthaler -- On the representation of integers as sums of squares / Z.-G. Liu -- 3-regular partitions and a modular K3 surface / J. Lovejoy and D. Penniston -- A new look at Hecke's indefinite theta series / A. Polishchuk -- A proof of a multivariable elliptic summation formula conjectured by Warnaar / H. Rosengren -- Multilateral transformations of q-series with quotients of parameters that are nonnegative integral powers of q / M. Schlosser -- Completeness of basic trigonometric system in L[superscript p] / S. K. Suslov -- The generalized Borwein conjecture. I. The Burge transform / S. O. Warnaar -- Mock [actual symbol not reproducible]-functions and real analytic modular forms / S. P. Zwegers.