On the Block Structure of Supersolvable Restriscted Lie Algebras
Document Type
Article
Publication Title
Journal of Algebra
Abstract
Block theory is an important tool in the modular representation theory of finite groups (cf.[18]). Apart from a few papers (e.g. [17, 13, 16]) dealing with restricted simple Lie algebras there apparently has been no effort to do the same for other classes of restricted Lie algebras despite a good knowledge of the simple modules (cf. e.g. [21] for the solvable case). The aim of this paper is to develop the block theory for reduced universal enveloping algebras of a finite dimensional supersolvable restricted Lie algebra as far as possible in close analogy to modular group algebras.
First Page
396
Last Page
419
DOI
https://doi.org/10.1006/jabr.1996.0227
Publication Date
7-1996
Department
Mathematics and Statistics
Recommended Citation
Feldvoss, Jörg. "On the block structure of supersolvable restricted Lie algebras." Journal of Algebra 183.2 (1996): 396-419. https://doi.org/10.1006/jabr.1996.0227. (https://www.sciencedirect.com/science/article/pii/S0021869396902276)
Comments
A link to the full-text article can be found on the publisher's website - Journal of Algebra, through Science Direct.