
Recent Articles.
Published versions of recent titles below are provided in .dvi form and far below some in .pdf versions.
Click here if you wish to see my complete publication list.
Versions in .dvi:
- Framed vertex operator algebras, codes and the moonshine module,
with Chongying Dong and Gerald H\"ohn, Comm. Math. Physics, 193, 1998, 407-448.
- Rank one lattice type vertex operator algebras and their automorphism
groups, (with Chongying Dong), Journal of Algebra 208, 1998, 262-275. q-alg/9710017
- A vertex operator algebra related to $E_8$ with
automorphism group
$O^+(10,2)$, article in The Monster and Lie Algebras, ed. J. Ferrar and K.
Harada, deGruyter, Berlin, 1998.
- Rank one lattice type vertex operator algebras and their automorphism
groups, II: E-series, (with Chongying Dong and A. Ryba), Journal of Algebra
217, 1999, 701-710.
- Finite simple groups which projectively embed in an exceptional Lie group are classified! (with A. Ryba), Bulletin Amer. Math. Soc. 36 (1), 1999, 75-93.
- Quasisimple finite subgroups of exceptional
algebraic groups, with Alex Ryba, Journal of Group Theory,
2002, 1-39.
- Automorphism groups of finitely generated
vertex operator algebras, with Chongying Dong, Michigan Math Journal, 50 (2002). 227-239.
math.QA/0106051.
- GNAVOA,I (studies in groups, nonassociative algebras and vertex operator algbras),
(about 25 pages)
article in Vertex Operator Algebras in Mathematics and Physics, with S. Berman, Y. Billig and J. Lepowsky, Fields Institute Communications, Vol. 39, Amer. Math. Soc., Providence, 2003.
- Frame stabilizers for the lattice vertex
operator algebra of type $E_8$
, with Gerald H\"ohn, J. reine angew. Math., 561 (2003), 1-37.
- Positive definite lattices of rank at most 8 Journal of Number Theory, 103 (2003),
77-84.
- Pieces of $2^d$: existence and uniqueness for
Barnes-Wall and Ypsilanti lattices
, 56 pages. To appear in Advances in Mathematics. math.GR/0403480
- The rank two lattice type vertex operator algebras $V_L^+$ and their
automorphism groups
, with Chongying Dong, 32 pages.
math.QA/0409409
Versions in .pdf:
Patience.