Transitive distance-regular graphs from linear groups $L(3,q)$, $q = 2,3,4,5$
Andrea Svob
Transactions on Combinatorics · 2020
doi:10.22108/toc.2020.116255.1630 (opens in a new tab)
We email you when a new notice or a question about this paper appears.
Abstract
In this paper we classify distance-regular graphs, including strongly regular graphs, admitting a transitive action of the linear groups $L(3,2)$, $L(3,3)$, $L(3,4)$ and $L(3,5)$ for which the rank of the permutation representation is at most 15. We give details about constructed graphs. In addition, we construct self-orthogonal codes from distance-regular graphs obtained in this paper.
Abstract licence: CC BY
Reads
Read by people on this page
None yet.
Checked or read by AI through naulon
None yet.
A person counts once a day per paper. We keep no cookie and no address: a reader is a hash that changes every day. Any month under five reads shows no number.
Are you an author?
Is this your paper?
Claim it to add your note and be paid when agents cite it. Free.