Zagier-type dualities and lifting maps for harmonic Maass–Jacobi forms
By Kathrin Bringmann, Olav K. Richter. 2010
59 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/f80d09b6dc7d3cee5e390bd0c2fa1f9dd36b0109
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
- Robert C. Rhoades
- Kathrin Bringmann
- Amanda Folsom
- Don Zagier
- Karl Mahlburg
- Ken Ichi Ono
- Frank G. Garvan
- Jeremy Lovejoy
In Mathematical Physics
- Amanda Folsom
- Kathrin Bringmann
- Robert C. Rhoades
- S. Murthy
- Don Zagier
- A. Dabholkar
- Ken Ichi Ono
- Jeremy Lovejoy
Citations in the corpus
- Partial theta functions and mock modular forms as q-hypergeometric series (2011, background): “[11] K. Bringmann and O. Richter, Zagier-type dualities and lifting maps for harmonic Maass-Jacobi forms.”
- Quantum Black Holes, Wall Crossing, and Mock Modular Forms (2012, background): “rty (4.4) and a theta expansion as in (4.10), and that also satises the same cusp conditions (4.5) (resp. (4.7)) as in 14There are more general denitions of mock Jacobi forms in the literature (see [14], [23]) in which the completion is non-holomorphic in zas well as in ˝, but they will not be used ”