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== Variants ==
Costas arrays on a [[hexagonal lattice]] are known as ''honeycomb arrays''. It has been shown that there are only finitely many such arrays, which must have an odd number of elements, arranged in the shape of a hexagon. Currently, 12 such arrays (up to symmetry) are known, which has been conjectured to be the total number.<ref>{{Cite journal|
== See also ==
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| volume = 97
| year = 2009
| s2cid = 29776660
| access-date = 2011-10-10
| archive-url = https://web.archive.org/web/20120425053202/http://eeme.ucd.ie/~kdrakaka/work/publications/020.On_The_Complexity_Of_The_Verification_Of_The_Costas_Property.pdf
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| doi = 10.1109/ciss.2006.286635
| publisher = IEEE
| title = 2006 40th Annual Conference on Information Sciences and Systems
}}.
*{{citation
| last = Beard | first = James K.
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| doi = 10.1109/ciss.2008.4558709
| publisher = IEEE
| title = 2008 42nd Annual Conference on Information Sciences and Systems
}}.
*{{citation
| last = Beard | first = James K.
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| url = http://www.costasarrays.org/costasrefs/beard04combinatoric.pdf
| year = 2004
| s2cid = 7733481
| access-date = 2011-10-10
| archive-url = https://web.archive.org/web/20120425053202/http://www.costasarrays.org/costasrefs/beard04combinatoric.pdf
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| pages = 522–538
| title = Costas array generation and search methodology
| volume = 43
| url = https://zenodo.org/record/893374
}}.
*{{citation
| last = Costas | first = J. P. | author-link = John P. Costas (engineer)
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| volume = 72
| year = 1984
| s2cid = 2742217
| access-date = 2011-10-10
| archive-url = https://web.archive.org/web/20110930054819/http://www.costasarrays.org/costasrefs/costas84study.pdf
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| title = Latin squares which contain no repeated digrams
| volume = 7
| year = 1965| issue = 2 }}.
*{{citation
| last = Golomb | first = Solomon W. | authorlink = Solomon W. Golomb
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| volume = 72
| year = 1984
| s2cid = 39718506 | access-date = 2011-10-10
| archive-url = https://web.archive.org/web/20110930054835/http://www.costasarrays.org/costasrefs/golomb84constructions.pdf
| archive-date = 2011-09-30
|