6 citations · 13 across the 3 of their papers we have counts for
3 papers
physics.comp-ph2016★ 4 cited
Genus dependence of the number of (non-)orientable surface triangulations
Benedikt Krüger, Klaus Mecke
Topological triangulations of orientable and non-orientable surfaces with arbitrary genus have important applications in quantum geometry, graph theory and statistical physics. How…
cond-mat.dis-nn2015★ 3 cited
Unimodular lattice triangulations as small-world and scale-free random graphs
Benedikt Krüger, Ella M. Schmidt, Klaus Mecke
Real-world networks, e.g. the social relations or world-wide-web graphs, exhibit both small-world and scale-free behaviour. We interpret lattice triangulations as planar graphs by…
physics.comp-ph2014★ 6 cited
Entropy of unimodular Lattice Triangulations
Johannes F. Knauf, Benedikt Krüger, Klaus Mecke
Triangulations are important objects of study in combinatorics, finite element simulations and quantum gravity, where its entropy is crucial for many physical properties. Due to th…