Equitable partitions of Latin-square graphs

Abstract

We study equitable partitions of Latin-square graphs, and give a complete classification of those whose quotient matrix does not have an eigenvalue $-3$.

References in corpus (2)

• Derivation of Cameron-Liebler line classes
• On perfect colorings of the halved 24-cube

Cited by in corpus (6)

• Perfect 2-colorings of Hamming graphs
• Subgroup regular sets in Cayley graphs
• On regular sets in Cayley graphs
• An improved bound on the chromatic number of the Pancake graphs
• Cameron-Liebler sets in bilinear forms graphs
• Perfect colourings of regular graphs