Andrew F. Douglas

activity

20112026

most citedThe GraviGUT Algebra Is not a Subalgebra of

E_{8}

, but

E_{8}

Does Contain an Extended GraviGUT Algebra

3 citations · 4 across the 10 of their papers we have counts for

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Showing 2013Show all

3 papers · 1 filter

math.GR2013

Some Residually Solvable One-Relator Groups

Delaram Kahrobaei, Andrew F. Douglas, Katalin Bencsáth

This communication records some observations made in the course of studying one-relator groups from the point of view of residual solvability. As a contribution to clas- sification…

math.RT2013

Classification of embeddings of abelian extensions of $D_{n}$ into $E_{n + 1}$

Andrew Douglas, Delaram Kahrobaei, Joe Repka

An abelian extension of the special orthogonal Lie algebra $D_{n}$ is a nonsemisimple Lie algebra $D_n \inplus V$, where $V$ is a finite-dimensional representation of $D_{n}$ , with the…

math.RT2013★ 3 cited

The GraviGUT Algebra Is not a Subalgebra of $E_{8}$ , but $E_{8}$ Does Contain an Extended GraviGUT Algebra

Andrew Douglas, Joe Repka

The (real) GraviGUT algebra is an extension of the $spin (11, 3)$ algebra by a $64$ -dimensional Lie algebra, but there is some ambiguity in the literature about its defini…

Some Residually Solvable One-Relator Groups

Classification of embeddings of abelian extensions of Dn​ into En+1​

The GraviGUT Algebra Is not a Subalgebra of E8​, but E8​ Does Contain an Extended GraviGUT Algebra

Classification of embeddings of abelian extensions of $D_{n}$ into $E_{n + 1}$

The GraviGUT Algebra Is not a Subalgebra of $E_{8}$ , but $E_{8}$ Does Contain an Extended GraviGUT Algebra