Generalization of Monster denominator identity to higher level using harmonic Maass forms
APA
(2025). Generalization of Monster denominator identity to higher level using harmonic Maass forms. SciVideos. https://youtube.com/live/1i2vCKe1Ofs
MLA
Generalization of Monster denominator identity to higher level using harmonic Maass forms. SciVideos, Jun. 29, 2025, https://youtube.com/live/1i2vCKe1Ofs
BibTex
@misc{ scivideos_ICTS:32150, doi = {}, url = {https://youtube.com/live/1i2vCKe1Ofs}, author = {}, keywords = {}, language = {en}, title = {Generalization of Monster denominator identity to higher level using harmonic Maass forms}, publisher = {}, year = {2025}, month = {jun}, note = {ICTS:32150 see, \url{https://scivideos.org/index.php/icts-tifr/32150}} }
Ranveer Kumar Singh
Talk numberICTS:32150
Source RepositoryICTS-TIFR
Abstract
The Monster denominator identity is an infinite product representation of j(z)-j(\tau), where j is the Klein’s j-function invariant under the action of SL(2,Z). I will describe a generalization of the Monster denominator formula to higher level using harmonic Maass forms.