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The maximal size of 6-and 7-arcs in projective Hjelmslev planes over chain rings of order 9 Dedicated to Professor Feng Keqin on the Occasion of his 70th Birthday
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作者 HONOLD Thomas KIERMAIER Michael 《Science China Mathematics》 SCIE 2012年第1期73-92,共20页
We complete the determination of the maximum sizes of (k,n)-arcs, n ≤ 12, in the projective gjelmslev planes over the two (proper) chain rings Z9 = Z/9Z and S3 = F3[X]/(X2) of order 9 by resolving the hitherto ... We complete the determination of the maximum sizes of (k,n)-arcs, n ≤ 12, in the projective gjelmslev planes over the two (proper) chain rings Z9 = Z/9Z and S3 = F3[X]/(X2) of order 9 by resolving the hitherto open cases n = 6 and n = 7. Parts of our proofs rely on decidedly geometric properties of the planes such as Desargues' theorem and the existence of certain subplanes. 展开更多
关键词 Hjelmslev geometry projective Hjelmslev plane arc finite chain ring Galois ring subplane affine subplane
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