Spreads , Translation Planes and Kerdock Sets

  title={Spreads , Translation Planes and Kerdock Sets},
  author={William M. Kantor},
In an orthogonal vector space of type l)/(4n, q), a spread is a family of q2n-l+ totally singular 2n-spaces which induces a partition of the singular points; these spreads are closely related to Kerdock sets. In a 2m-dimensional vector space over GF(q), a spread is a family of q + subspaces of dimension m which induces a partition of the points of the underlying projective space; these spreads correspond to affine translation planes. By combining geometric, group theoretic and matrix methods… CONTINUE READING

From This Paper

Topics from this paper.
40 Citations
2 References
Similar Papers


Publications referenced by this paper.
Showing 1-2 of 2 references

DYE , Partitions and their stabilizers ] : or line complexes and quadrics

  • H. R.
  • Ann . Mat .

THAS , Two infinite classes ofperfect codes in metrically regular graphs

  • A. J.

Similar Papers

Loading similar papers…