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2. On the balanced upper chromatic number of finite projective planesZoltán L. Blázsik, Aart Blokhuis, Štefko Miklavič, Zoltán Lóránt Nagy, Tamás Szőnyi, 2021, original scientific article Keywords: projective planes, balanced upper chromatic number, difference sets, planar functions, probabilistic method Published in RUP: 18.01.2021; Views: 1034; Downloads: 36 Link to full text |
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6. Inherited unitals in Moulton planesGábor Korchmáros, Angelo Sonnino, Tamás Szőnyi, 2018, original scientific article 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 Published in RUP: 19.12.2018; Views: 1968; Downloads: 158 Link to full text |
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