\(q\)-series with applications to combinatorics, number theory, and physics. Proceedings of a conference, University of Illinois, Urbana-Champaign, IL, USA, October 26--28, 2000 (Q2773760)
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scientific article; zbMATH DE number 1712370
| Language | Label | Description | Also known as |
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| English | \(q\)-series with applications to combinatorics, number theory, and physics. Proceedings of a conference, University of Illinois, Urbana-Champaign, IL, USA, October 26--28, 2000 |
scientific article; zbMATH DE number 1712370 |
Statements
27 February 2002
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Conference
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Proceedings
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Combinatorics
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Number theory
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Physics
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Urbana-Champain, IL (USA)
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0.8700521
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0.83473057
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0.8344898
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\(q\)-series with applications to combinatorics, number theory, and physics. Proceedings of a conference, University of Illinois, Urbana-Champaign, IL, USA, October 26--28, 2000 (English)
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The articles of this volume will be reviewed individually.NEWLINENEWLINEIndexed articles:NEWLINENEWLINE\textit{Ahlgren, Scott; Ono, Ken}, Congruences and conjectures for the partition function, 1-10 [Zbl 1009.11059]NEWLINENEWLINE\textit{Andrews, George E.; Paule, Peter; Riese, Axel}, MacMahon's partition analysis. VII: Constrained compositions, 11-27 [Zbl 1023.05013]NEWLINENEWLINE\textit{Okado, Masato; Schilling, Anne; Shimozone, Mark}, Crystal bases and \(q\)-identities, 29-53 [Zbl 1020.17011]NEWLINENEWLINE\textit{Stanton, D.}, The Bailey-Rogers-Ramanujan group, 55-70 [Zbl 1009.33016]NEWLINENEWLINE\textit{Bowman, Douglas; Bradley, David M.}, Multiple polylogarithms: A brief survey, 71-92 [Zbl 0998.33013]NEWLINENEWLINE\textit{Boylan, Matthew}, Swinnerton-Dyer type congruences for certain Eisenstein series, 93-108 [Zbl 0990.11028]NEWLINENEWLINE\textit{Coogan, Gwynneth G. H.}, More generating functions for \(L\)-function values., 109-114 [Zbl 1147.11322]NEWLINENEWLINE\textit{Cooper, Shaun}, On sums of an even number of squares, and an even number of triangular numbers: An elementary approach based on Ramanujan's \(_1\psi_1\) summation formula, 115-137 [Zbl 0998.11019]NEWLINENEWLINE\textit{Kajihara, Yasushi}, Some remarks on multiple Sears transformations, 139-145 [Zbl 1004.33012]NEWLINENEWLINE\textit{Kolitsch, Louis W.}, Another way to count colored Frobenius partitions, 147-152 [Zbl 1006.11057]NEWLINENEWLINE\textit{Krattenthaler, C.}, Proof of a summation formulas for an \(\tilde A_n\) basic hypergeometric series conjectured by Warnaar, 153-161 [Zbl 1005.33008]NEWLINENEWLINE\textit{Liu, Zhi-Guo}, On the representation of integers as sums of squares, 163-176 [Zbl 0988.11015]NEWLINENEWLINE\textit{Lovejoy, Jeremy; Penniston, David}, 3-regular partitions and a modular \(K3\) surface, 177-182 [Zbl 1008.11037]NEWLINENEWLINE\textit{Polishchuk, A.}, A new look at Hecke's indefinite theta series, 183-191 [Zbl 1014.11032]NEWLINENEWLINE\textit{Rosengren, Hjalmar}, A proof of a multivariable elliptic summation formula conjectured by Warnaar., 193-202 [Zbl 1040.33014]NEWLINENEWLINE\textit{Schlosser, Michael}, Multilateral transformations of \(q\)-series with quotients of parameters that are nonnegative integral powers of \(q\), 203-227 [Zbl 1002.33008]NEWLINENEWLINE\textit{Suslov, Sergei K.}, Completeness of basic trigonometric system in \({\mathcal L}^p\), 229-241 [Zbl 1028.42008]NEWLINENEWLINE\textit{Warnaar, S. Ole}, The generalized Borwein conjecture. I: The Burge transform, 243-267 [Zbl 0994.05009]NEWLINENEWLINE\textit{Zwegers, S. P.}, Mock \(\vartheta\)-functions and real analytic modular forms., 269-277 [Zbl 1044.11029]
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