J. Howie

activity

20052008

most citedFinitely presented residually free groups

15 citations · 18 across the 4 of their papers we have counts for

collaborators

Showing 2007Show all

2 papers · 1 filter

math.GT2007

Winding numbers and SU(2)-representations of knot groups

Dylan Bowden, James Howie

Given an abelian group $A$ and a Lie group $G$ , we construct a bilinear pairing from $A \times π_{1} (R)$ to $π_{1} (G)$ , where $R$ is a subvariety of the variety of re…

math.GR2007★ 3 cited

Subgroups of direct products of limit groups

Martin R Bridson, James Howie, Charles F Miller +1

If $G_{1}, ..., G_{n}$ are limit groups and $S \subset G_{1} \times ... \times G_{n}$ is of type $\FP_n(\mathbb Q)$ then $S$ contains a subgroup of finite index that is itself a direct product o…