Path algebras of quivers and representations of locally finite Lie algebras

JM Hennig, SJ Sierra - International Mathematics Research …, 2017 - academic.oup.com
We explore the (noncommutative) geometry of locally simple representations of the diagonal
locally finite Lie algebras,, and. Let be one of these Lie algebras, and let be the non-zero …

Path Algebras of Quivers and Representations of Locally Finite Lie Algebras.

JM Hennig, SJ Sierra - IMRN: International Mathematics …, 2017 - search.ebscohost.com
We explore the (noncommutative) geometry of locally simple representations of the diagonal
locally finite Lie algebras sl (n< sup>∞), o (n< sup>∞), and sp (n< sup>∞). Let g< sub>∞ …

Path Algebras of Quivers and Representations of Locally Finite Lie Algebras

JM Hennig, SJ Sierra - International Mathematics Research …, 2017 - academic.oup.com
We explore the (noncommutative) geometry of locally simple representations of the diagonal
locally finite Lie algebras,, and. Let be one of these Lie algebras, and let be the non-zero …

Path algebras of quivers and representations of locally finite Lie algebras

S Sierra, JM Hennig - International Mathematics Research …, 2017 - research.ed.ac.uk
We explore the (noncommutative) geometry of locally simple representations of the diagonal
locally finite Lie algebras sl (n1), o (n1), and sp (n1). Let g1 be one of these Lie algebras …

Path algebras of quivers and representations of locally finite Lie algebras

J Hennig, SJ Sierra - arXiv e-prints, 2015 - ui.adsabs.harvard.edu
We explore the (noncommutative) geometry of locally simple representations of the diagonal
locally finite Lie algebras $\mathfrak {sl}(n^\infty) $, $\mathfrak o (n^\infty) $, and $\mathfrak …

Path algebras of quivers and representations of locally finite Lie algebras

J Hennig, SJ Sierra - arXiv preprint arXiv:1512.08362, 2015 - arxiv.org
We explore the (noncommutative) geometry of locally simple representations of the diagonal
locally finite Lie algebras $\mathfrak {sl}(n^\infty) $, $\mathfrak o (n^\infty) $, and $\mathfrak …