Description
Title: Tree-homogeneous graphsAbstract:
Let X be a class of graphs. A graph G is X-homogeneous if every graph isomorphism f:H→K between finite induced subgraphs H and K of G with H in X extends to an automorphism of G. For example, if X consists of the graph with one vertex, then X-homogeneity is vertex-transitivity. We will discuss various interesting choices for X, one of which is the class of trees, in which case X-homogeneous graphs are said to be tree-homogeneous. We will discuss some recent progress on classifying the finite tree-homogeneous graphs, as well as some connections with certain highly symmetric incidence geometries called partial linear spaces.
Period | 29 Apr 2019 |
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Visiting from | Imperial College London (United Kingdom) |
Visitor degree | PhD |
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Activities
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Department of Mathematics - Algebra Seminar Series
Activity: Participating in or organising an event › Seminar/workshop/course