Sven Möller

JSPS Postdoctoral Research Fellow
Research Institute for Mathematical Sciences
Kyoto University, Japan

メラー・スヴェン
京都大学 数理解析研究所

Contact Information

business Maskawa Building Maskawa Building for Education and Research / 北部総合教育研究棟 Room 202 (directionsopen_in_new, mapopen_in_new)
alternate_email math@moeller-sv...
alternate_email smoller@kurims.kyo.. (for internal RIMS use)
lock public PGP key (encrypted mails are welcome)
link Link to this webpage: www.moeller-sven.de
phone +81 75-753-7208
mail Mailing address

Research Interests

I am broadly interested in representation theory, number theory and mathematical physics.

In particular, I study vertex algebras, conformal field theory, automorphic forms, infinite-dimensional Lie algebras and their connections.

Curriculum Vitae

Academic CV file_downloadPDF
(last updated: Jan. 2021)

Publications

(My publications on the arXiv open_in_new, Google Scholar open_in_new)

1. Systematic Orbifold Constructions of Schellekens' Vertex Operator Algebras from Niemeier Lattices.
   Submitted, 2020. (arXiv:2010.00849 [math.QA]).
   With Gerald Höhn.
2. Schellekens' List and the Very Strange Formula.
   Adv. Math., to appear. (arXiv:2005.12248 [math.QA]).
   With Jethro van Ekeren, Ching Hung Lam and Hiroki Shimakura.
3. Dimension Formulae and Generalised Deep Holes of the Leech Lattice Vertex Operator Algebra.
   Submitted, 2019. (arXiv:1910.04947 [math.QA]).
   With Nils R. Scheithauer.
4. Natural Construction of Ten Borcherds-Kac-Moody Algebras Associated with Elements in M₂₃.
   Comm. Math. Phys., to appear. (arXiv:1905.09629 [math.QA]).
5. Orbifold Vertex Operator Algebras and the Positivity Condition.
   In: Research on Algebraic Combinatorics and Representation Theory of Finite Groups and Vertex Operator Algebras.
   RIMS Kôkyûroku, (2086):163–171, 2018. (arXiv:1803.03702 [math.QA]).
6. Dimension Formulae in Genus Zero and Uniqueness of Vertex Operator Algebras.
   Int. Math. Res. Not., 2020(7):2145–2204, 2020. (arXiv:1704.00478 [math.QA]).
   With Jethro van Ekeren and Nils R. Scheithauer.
7. A Cyclic Orbifold Theory for Holomorphic Vertex Operator Algebras and Applications.
   Ph.D. thesis, Technische Universität Darmstadt, 2016. (arXiv:1611.09843 [math.QA]).
8. Construction and Classification of Holomorphic Vertex Operator Algebras.
   J. Reine Angew. Math. (Crelle's Journal), 759:61–99, 2020. (arXiv:1507.08142 [math.RT]).
   With Jethro van Ekeren and Nils R. Scheithauer.
   (Videos of talks by Jethro van Ekerenopen_in_new and Nils R. Scheithaueropen_in_new)