Nathaniel Schwartz

activity

20112019

most citedJacobson's Refinement of Engel's Theorem for Leibniz Algebras

2 citations · 4 across the 5 of their papers we have counts for

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4 papers · 1 filter

math.GR2019

On involutions of type $O (q, k)$ over a field of characteristic two

Mark Hunnell, John Hutchens, Nathaniel Schwartz

In this article we study the involutions of $O (V, q)$ , an orthogonal group for a vector space $V$ with quadratic form $q$ over a field of characteristic 2…

math.GR2016

Involutions of type $G_{2}$ over a field of characteristic 2

John Hutchens, Nathaniel Schwartz

In this paper we give a classification of classes of involutions on an automorphism group of an octonion algebra over fields of characteristic 2, and describe the classes of their…

math.GR2015

$k$ -involutions of $SL (n, k)$ over Fields of Characteristic 2

Nathaniel Schwartz

Symmetric $k$ -varieties generalize Riemannian sym\-me\-tric spaces to reductive groups defined over arbitrary fields. For most perfect fields, it is known that symmetric $k$ -variet…

math.GR2013★ 2 cited

On involutions and generalized symmetric spaces of dicyclic groups

Abigail Bishop, Christopher Cyr, John Hutchens +3

Let $G=\Dc_{n}$ be the dicyclic group of order $4 n$ . Let $φ$ be an automorphism of $G$ of order $k$ . We describe $φ$ and the generalized symmetric space $Q$ of $G$ associated with…

On involutions of type O(q,k) over a field of characteristic two

Involutions of type G2​ over a field of characteristic 2

k-involutions of SL(n,k) over Fields of Characteristic 2

On involutions and generalized symmetric spaces of dicyclic groups

On involutions of type $O (q, k)$ over a field of characteristic two

Involutions of type $G_{2}$ over a field of characteristic 2

$k$ -involutions of $SL (n, k)$ over Fields of Characteristic 2