… The prove that a non-hyperelliptic flock of the quadratic cone, the associated translation
plane of which is either a semifield or a likeable plane, is isomorphic to one of the known …

… A flock F of K is a partition of K ⧹{v} into q n conics. If all the planes that contain a conic of the
flock share a line then the flock is called linear. Let v be the point … On non-hyperelliptic flocks …

… When q is even, all semifield flocks are linear [8]. When q is odd, in … linear flocks, two infinite
classes of semifield flocks are known: the Kantor semifield flocks [14] and the Ganley flocks [7…

… flock of K for which the planes of the q conics all contain a common point, is of the type just
described ([19]). The flock is called the Kantor semifield flock. … flock F( f, g) is a semifield flock if …

… If F is a Kantor semifield flock (see [8]), then O(F) is the ovoid constructed in [… flocks produce
a new class of semifield ovoids (see [19]). In this paper we prove that if F is a semifield flock …

… monomial flocks of quadratic cones of PG(3, q), with emphasis on the case where the flock is
… In addition, we give a computer-free proof of the existence of the sporadic semifield flock of …

… ■ When q is odd we can use Thas’ classification of flocks of the quadratic cone in PG(3,q) …
We realise that for many readers familiar with flocks and semifield flocks the next theorem is …

… The main result of this paper is: In PG(3,27) any semifield flock is isomorphic either to the
linear, Kantor–Knuth or Ganley flock. No new semifield or likeable flocks have been found. …

… flocks and the classification theorem for such flocks due to L. Bader and the author (see [5]),
discussing a bound for the existence of sporadic semifield flocks … with a flock. Using the GF(s)…

… that contain conics of the flock the planes oj the flock. A flock F is equivalent to a flock F' if there
… cone that maps the planes of the flock F to the planes of the flock F'. If all the planes of the …