Classification of finite-growth contragredient Lie superalgebras
Representation Theory
2016-06-17 v1
Abstract
A contragredient Lie superalgebra is a superalgebra defined by a Cartan matrix. In general, a contragredient Lie superalgebra is not finite dimensional, however it has a natural Z-grading by finite dimensional components. A contragredient Lie superalgebra has finite growth if the dimensions of these graded components depend polynomially on the degree. We discuss the classification of finite-growth contragredient Lie superalgebras. (Joint work with Vera Serganova)
Cite
@article{arxiv.1606.05303,
title = {Classification of finite-growth contragredient Lie superalgebras},
author = {Crystal Hoyt},
journal= {arXiv preprint arXiv:1606.05303},
year = {2016}
}
Comments
Conference Paper 2009