Corpus ID: 216080630

Semistability of Graph Products

@article{Mihalik2020SemistabilityOG,
  title={Semistability of Graph Products},
  author={M. Mihalik},
  journal={arXiv: Group Theory},
  year={2020}
}
  • M. Mihalik
  • Published 2020
  • Mathematics
  • arXiv: Group Theory
A {\it graph product} $G$ on a graph $\Gamma$ is a group defined as follows: For each vertex $v$ of $\Gamma$ there is a corresponding non-trivial group $G_v$. The group $G$ is the quotient of the free product of the $G_v$ by the commutation relations $[G_v,G_w]=1$ for all adjacent $v$ and $w$ in $\Gamma$. A finitely presented group $G$ has {\it semistable fundamental group at $\infty$} if for some (equivalently any) finite connected CW-complex $X$ with $\pi_1(X)=G$, the universal cover $\tilde… Expand

References

SHOWING 1-10 OF 20 REFERENCES
On number of ends of graph products
  • 1
  • PDF
Relatively hyperbolic groups with free abelian second cohomology
  • 3
  • PDF
Semistability at the end of a group extension
  • 49
  • PDF
On the cut point conjecture
  • 94
  • PDF
The boundary of negatively curved groups
  • 266
  • PDF
BOUNDED DEPTH ASCENDING HNN EXTENSIONS AND π1-SEMISTABILITY
  • 2
  • PDF
Topological methods in group theory
  • 313
...
1
2
...