activity
20082022
most citedWreath Product Symmetric Functions

14 citations · 33 across the 13 of their papers we have counts for

collaborators

17 papers

math.AC2022

On converse of the Schur's theorem for nilpotent Lie superalgebras

A. Shamsaki, P. Niroomand, E. Stitzinger

In this paper, we establish a converse to Schur's theorem for Lie superalgebras \( L \), focusing on cases where the minimal generator number pairs \((p \vert q)\) of \( L/Z(L) \)…

math.RA2020

Subinvariance in Leibniz Algebras

Kailash C. Misra, Ernie Stitzinger, Xingjian Yu

Leibniz algebras are certain generalizations of Lie algebras. Motivated by the concept of subinvariance in group theory, Schenkman studied properties of subinvariant subalgebras of…

math.RA2015

Companion Lie Algebras of Leibniz Algebras

Allison McAlister, Ernie Stitzinger, Ashley White

In extending results from Lie to Leibniz algebras, it is helpful to have techniques which translate results from the former to the latter without having to repeat the (perhaps modi…

math.RA2015

On Classification of Four Dimensional Nilpotent Leibniz Algebras

Ismail Demir, Kailash C. Misra, Ernie Stitzinger

Leibniz algebras are certain generalization of Lie algebras. In this paper we give the classification of four dimensional non-Lie nilpotent Leibniz algebras. We use the canonical f…

math.RA2015

Frattini Properties and Nilpotency in Leibniz Algebras

Allison McAlister, Kristen Stagg Rovira, Ernie Stitzinger

Ideals that share properties with the Frattini ideal of a Leibniz algebra are studied. Similar investigations have been considered in group theory. However most of the results are…

math.RA2015

Triangulable Leibniz Algebras

Tiffany Burch, Ernie Stitzinger

A converse to Lie's theorem for Leibniz algebras is found and generalized. The result is used to find cases in which the generalized property, called triangulable, is 2-recognizeab…