Abstract
An infinite family of q-clans, called the Subiaco q-clans, is constructed for q = 2(e). Associated with these q-clans are flocks of quadratic cones, elation generalized quadrangles of order (q(2), q), ovals of PG(2, q) and translation planes of order q(2) with kernel GF(q). It is also shown that a q-clan, for q = 2(e), is equivalent to a certain configuration of q + 1 ovals of PG(2, q), called a herd.
Original language | English |
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Pages (from-to) | 17-37 |
Journal | Geometriae Dedicata |
Volume | 60 |
Publication status | Published - 1996 |