Year: 2012
Author: Jianqiang Feng
Communications in Mathematical Research , Vol. 28 (2012), Iss. 1 : pp. 91–96
Abstract
For a Lie triple system $T$ over a field of characteristic zero, some sufficient conditions for $T$ to be two-generated are proved. We also discuss to what extent the two-generated subsystems determine the structure of the system $T$. One of the main results is that $T$ is solvable if and only if every two elements generates a solvable subsystem. In fact, we give an explicit two-generated law for the two-generated subsystems.
You do not have full access to this article.
Already a Subscriber? Sign in as an individual or via your institution
Journal Article Details
Publisher Name: Global Science Press
Language: English
DOI: https://doi.org/2012-CMR-19068
Communications in Mathematical Research , Vol. 28 (2012), Iss. 1 : pp. 91–96
Published online: 2012-01
AMS Subject Headings: Global Science Press
Copyright: COPYRIGHT: © Global Science Press
Pages: 6
Keywords: Lie triple system two generated subsystem solvable.