On regular parallelisms in PG(3, q)

@article{Lunardon1984OnRP,
  title={On regular parallelisms in PG(3, q)},
  author={Guglielmo Lunardon},
  journal={Discrete Mathematics},
  year={1984},
  volume={51},
  pages={229-235}
}
A prrrallelism of S3 = PG(3., 4) is a set 9 of 4*+ 4 + 1 spreads such that, if $I and sz are two distinct spreads of 9, then & and s2 do not have a common line. If all spreads of 9 are regular we say that g is a regular parallelism of SJ. In [3] Bruck studied a amstruction of a projective plane of order 4* +4 using a set of parallelisms of S3. When 4>2 the only known parallelisms are tbme of Denniston [8] and Beutelspacher [l]; these parallelisms have one regular spread and the other 4*+4… CONTINUE READING

From This Paper

Topics from this paper.

Citations

Publications citing this paper.

Similar Papers

Loading similar papers…