activity
20092017
most citedResidual nilpotence and ordering in one-relator groups and knot groups

17 citations · 22 across the 4 of their papers we have counts for

collaborators

4 papers

math.GR2017

Recognizing the real line

A. M. W. Glass, John S. Wilson

Let be a totally ordered set. We prove that if Aut is transitive and satisfies the same first-order sentences as the automorphism group of the real line (in t…

math.GR2016

The first-order theory of -permutation groups

A. M. W. Glass, John S. Wilson

Let be a totally ordered set. We prove that if $\Aut(Ω,\leq)$ is transitive and satisfies the same first-order sentences as $\Aut(\RR,\leq)$ (in the language of lattice…

math.GR2014★ 17 cited

Residual nilpotence and ordering in one-relator groups and knot groups

I. M. Chiswell, A. M. W. Glass, John S. Wilson

Let be a one-relator group, where is a word in . If is a product of conjugates of then, associated with , there is a polynomial over t…

math.GR2009★ 5 cited

Unsolved problems in ordered and orderable groups

V. V. Bludov, A. M. W. Glass, V. M. Kopytov +1

We provide a list of (mainly unsolved) problems in ordered and orderable groups. These were originally compiled 10 years ago by the last two authors. New problems have been added t…