Markus Baumeister

collaborators

3 papers

math.CO2021

Clique dynamics of locally cyclic graphs with $δ \geq 6$

Markus Baumeister, Anna M. Limbach

We prove that the clique graph operator $k$ is divergent on a locally cyclic graph $G$ (i.e. $N_{G} (v)$ is a circle) with minimum degree $δ (G) = 6$ if and only if $G$ is $6$ -regular. T…

math.CO2019

Characterisation of geodesic self-dual regular surface triangulations

Markus Baumeister

We consider triangulations of closed surfaces in which every vertex is incident to exactly $d$ edges. These triangulations can be identified with subgroups of the triangle group $\…

math.CO2019

Foldability of simplicial surfaces onto a triangle

Markus Baumeister

We characterise which simplicial surfaces can be folded onto a triangle. We define a notion of folding that incorporates the non-intersection-properties of real materials. All of t…

Clique dynamics of locally cyclic graphs with δ≥6

Characterisation of geodesic self-dual regular surface triangulations

Foldability of simplicial surfaces onto a triangle

Clique dynamics of locally cyclic graphs with $δ \geq 6$