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Jordan-Lie inner ideals of finite dimensional associative algebras by Baranov, Alexander; Shlaka, Hasan is a scholarly article available to read on EtoBox.

What is Jordan-Lie inner ideals of finite dimensional associative algebras about?

We study Jordan-Lie inner ideals of finite dimensional associative algebras and the corresponding Lie algebras and prove that they admit Levi decompositions. Moreover, we classify Jordan-Lie inner ideals satisfying a certain minimality condition and show that they are generated by pairs of idempotents.

Author

Baranov, Alexander; Shlaka, Hasan

Published

2016

Language

EN