Representation Stability for Configuration Spaces of Graphs
We consider for two based graphs G and H the sequence of graphs Gk given by the wedge sum of G and k copies of H.
We show that the sequence of representations of the symmetric group given by the rational homology of the configuration space of these spaces is representation stable in the sense of Church and Farb.
( link )
The Homology of Configuration Spaces of Graphs joint with
We show that the homology of configuration spaces of finite graphs is torsion free. Furthermore, we
give a concrete generating set for the homology of configuration spaces of finite trees. ( link )
Master's Thesis: Configuration Spaces of Graphs
We investigate the cohomology of configuration spaces of graphs and its behaviour when stabilizing
the number of particles. ( pdf
Bachelor's Thesis: The Lipschitz Distance on Outer Space
We give an overview over the Lipschitz distance on Outer Space. (
Cycles of the Homology of Configuration Spaces of Graphs
configuration spaces of certain graphs.
The homology has been calculated with the help of