@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} }
 @article{bahls_gin_2012, title={Clawfreeness of the powers of a graph}, volume={160}, ISSN={["1872-6771"]}, DOI={10.1016/j.dam.2012.01.023}, abstractNote={Let n∈N. We describe a list Gn of graphs such that if the nth power Gn of a graph G contains a claw then some graph in Gn appears as an induced subgraph of G. We show that our set Gn is the smallest set of graphs with this property. If T is a tree, this gives a precise characterization of the claw-free powers of T.}, number={9}, journal={DISCRETE APPLIED MATHEMATICS}, author={Bahls, Patrick and Gin, Nicole A.}, year={2012}, month={Jun}, pages={1390–1393} }