Rank two false theta functions and jacobi forms of negative definite matrix index

被引：0

作者：

Bringmann, Kathrin ^{[1
]}

Kaszian, Jonas ^{[2
]}

Milas, Antun ^{[3
]}

Zwegers, Sander ^{[4
]}

机构：

[1] Kathrin Bringmann, University of Cologne, Department of Mathematics and Computer Science, Weyertal 86-90, Cologne,50931, Germany

[2] University of Cologne, Department of Mathematics and Computer Science, Weyertal 86-90, Cologne,50931, Germany

[3] Department of Mathematics and Statistics, SUNY-Albany, Albany,NY,12222, United States

[4] University of Cologne, Department of Mathematics and Computer Science, Weyertal 86-90, Cologne,50931, Germany

来源：

arXiv | 2019年

关键词：

921; Mathematics; -; 921.1; Algebra;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

Fourier analysis

引用

共 48 条

[21] Quantum Jacobi forms and finite evaluations of unimodal rank generating functions
Kathrin Bringmann
Amanda Folsom
Archiv der Mathematik, 2016, 107 : 367 - 378
[22] Quantum Jacobi forms and finite evaluations of unimodal rank generating functions
Bringmann, Kathrin
Folsom, Amanda
ARCHIV DER MATHEMATIK, 2016, 107 (04) : 367 - 378
[23] W-algebras, higher rank false theta functions, and quantum dimensions
Kathrin Bringmann
Antun Milas
Selecta Mathematica, 2017, 23 : 1249 - 1278
[24] W-algebras, higher rank false theta functions, and quantum dimensions
Bringmann, Kathrin
Milas, Antun
SELECTA MATHEMATICA-NEW SERIES, 2017, 23 (02): : 1249 - 1278
[25] On Rankin-Cohen brackets of Jacobi forms and Jacobi Poincaré series of matrix index
Alam, Mohd Shahvez
Sarkar, Animesh
INDIAN JOURNAL OF PURE & APPLIED MATHEMATICS, 2024,
[26] On two functions of a matrix with positive definite Hermitian part
Department of Computing Science, Umeâ University, S-901 87 Umeå, Sweden
Linear Algebra Its Appl, (55-68):
[27] On two functions of a matrix with positive definite Hermitian part
Linear Algebra Its Appl, (55):
[28] On two functions of a matrix with positive definite Hermitian part
Sun, JG
LINEAR ALGEBRA AND ITS APPLICATIONS, 1996, 244 : 55 - 68
[29] W-Algebras, False Theta Functions and Quantum Modular Forms, I
Bringmann, Kathrin
Milas, Antun
INTERNATIONAL MATHEMATICS RESEARCH NOTICES, 2015, 2015 (21) : 11351 - 11387
[30] A REMARK ON THE TRANSFORMATION FORMULA OF THETA-FUNCTIONS ASSOCIATED TO POSITIVE DEFINITE QUADRATIC-FORMS
KITAOKA, Y
JOURNAL OF NUMBER THEORY, 1980, 12 (02) : 224 - 229

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