Bertille Granet

activity

20222026

collaborators

3 papers

math.CO2026

Compatible Hamilton cycles in graphs with large minimum degree

Natalie Behague, Francesco Di Braccio, Bertille Granet +1

The renowned theorem of Dirac states that if $G$ is a graph with minimum degree at least $n /2$ then $G$ has a Hamilton cycle. A natural generalisation asks what properties of an ed…

math.CO2025

The semi-inducibility problem

Abdul Basit, Bertille Granet, Daniel Horsley +2

Let $H$ be a $k$ -edge-coloured graph and let $n$ be a positive integer. What is the maximum number of copies of $H$ in a $k$ -edge-coloured complete graph on $n$ vertices? This pape…

math.CO2022

Hamilton decompositions of regular bipartite tournaments

Bertille Granet

A regular bipartite tournament is an orientation of a complete balanced bipartite graph $K_{2 n, 2 n}$ where every vertex has its in- and outdegree both equal to $n$ . In 1981, Jackson…