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Title:Inherited unitals in Moulton planes
Authors:Korchmáros, Gábor (Author)
Sonnino, Angelo (Author)
Szönyi, Tamás (Author)
Files:URL https://amc-journal.eu/index.php/amc/article/view/1285
 
Language:English
Work type:Unknown
Tipology:1.01 - Original Scientific Article
Organization:IAM - Andrej Marušič Institute
Abstract:We prove that every Moulton plane of odd order-by duality every generalised André plane-contains a unital. We conjecture that such unitals are non-classical, that is, they are not isomorphic, as designs, to the Hermitian unital. We prove our conjecture for Moulton planes which differ from PG(2, q2) by a relatively small number of point-line incidences. Up to duality, our results extend previous analogous results-due to Barwick and Grünin-concerning inherited unitals in Hall planes.
Keywords:Unital, Moulton plane, Hermitian
Year of publishing:2018
Number of pages:str. 251-265
Numbering:#no. #2, #Vol. #14
UDC:519.17:004
ISSN on article:1855-3974
COBISS_ID:1540928452 Link is opened in a new window
DOI:10.26493/1855-3974.1285.f3c Link is opened in a new window
Views:394
Downloads:87
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Record is a part of a journal

Title:Ars mathematica contemporanea
Publisher:Univerza na Primorskem
ISSN:1855-3974
COBISS.SI-ID:239051776 This link opens in a new window

Secondary language

Language:English
Keywords:Unital, Moultonova ravnina, Hermitian

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