12 citations · 23 across the 4 of their papers we have counts for
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math.GR2016
Cyclically presented groups with length four positive relators
William A. Bogley, Forrest W. Parker
For cyclically presented groups with positive length four relators in the free group with basis , we classify finiteness…
math.GR2016★ 12 cited
Efficient Finite Groups Arising in the Study of Relative Asphericity
William A. Bogley, Gerald Williams
We study a class of two-generator two-relator groups, denoted , that arise in the study of relative asphericity as groups satisfying a transitional curvature condition. P…
math.GR2016★ 1 cited
Coherence, subgroup separability, and metacyclic structures for a class of cyclically presented groups
W. A. Bogley, Gerald Williams
We study a class of cyclically presented groups that includes both finite and infinite groups and is defined by a certain combinatorial condition on the defining rel…