@article{98bf50bb955943c489b090d85bd60fb0,
title = "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.",
keywords = "Cayley table, Eigenvalue, Equitable partition, Latin-square graph",
author = "Bailey, {R. A.} and Cameron, {Peter J.} and Gavrilyuk, {Alexander L.} and Goryainov, {Sergey V.}",
note = "Funding: R.A. Bailey and Peter J. Cameron are grateful to Shanghai Jiao Tong University for funding, from the National Science Foundation of China (11671258) and STCSM (17690740800), a research visit where part of this study was done. Alexander L. Gavrilyuk was supported by BK21plus Center for Math Research and Education at Pusan National University, Republic of Korea. Sergey V. Goryainov was supported by the National Science Foundation of China, STCSM (17690740800) and RFBR (17‐51‐560008).",
year = "2019",
month = mar,
day = "1",
doi = "10.1002/jcd.21634",
language = "English",
volume = "27",
pages = "142--160",
journal = "Journal of Combinatorial Designs",
issn = "1063-8539",
publisher = "John Wiley & Sons, Ltd",
number = "3",
}