@article{ray_hedges_stitzinger_2014, title={Classifying Several Classes of Leibniz Algebras}, volume={17}, ISSN={["1572-9079"]}, DOI={10.1007/s10468-013-9416-0}, abstractNote={We extend results related to maximal subalgebras and ideals from Lie to Leibniz algebras. In particular, we classify minimal non-elementary Leibniz algebras and Leibniz algebras with a unique maximal ideal. In both cases, there are types of these algebras with no Lie algebra analogue. We also give a classification of E-Leibniz algebras which is very similiar to its Lie algebra counterpart. Note that a classification of elementary Leibniz algebras has been shown in Batten Ray et al. (2011).}, number={2}, journal={ALGEBRAS AND REPRESENTATION THEORY}, author={Ray, Chelsie Batten and Hedges, Allison and Stitzinger, Ernest}, year={2014}, month={Apr}, pages={703–712} }
 @article{ray_combs_gin_hedges_hird_zack_2014, title={NILPOTENT LIE AND LEIBNIZ ALGEBRAS}, volume={42}, ISSN={["1532-4125"]}, DOI={10.1080/00927872.2012.717655}, abstractNote={We extend results on finite dimensional nilpotent Lie algebras to Leibniz algebras and counterexamples to others are found. One generator algebras are used in these examples and are investigated further.}, number={6}, journal={COMMUNICATIONS IN ALGEBRA}, author={Ray, Chelsie Batten and Combs, Alexander and Gin, Nicole and Hedges, Allison and Hird, J. T. and Zack, Laurie}, year={2014}, month={Jun}, pages={2404–2410} }