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A t (mod p) result on multiple (n-k)-blocking sets in PG(n,q)

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Please use this url to cite or link to this publication:

MLA
Ferret, Sandy et al. “A t (mod P) Result on Multiple (n-k)-blocking Sets in PG(n,q).” INNOVATIONS IN INCIDENCE GEOMETRY 6-7 (2008): 169–188. Print.
APA
Ferret, S., Sziklai, P., Storme, L., & Weiner, Z. (2008). A t (mod p) result on multiple (n-k)-blocking sets in PG(n,q). INNOVATIONS IN INCIDENCE GEOMETRY, 6-7, 169–188.
Chicago author-date
Ferret, Sandy, Peter Sziklai, Leo Storme, and Zsuzsa Weiner. 2008. “A t (mod P) Result on Multiple (n-k)-blocking Sets in PG(n,q).” Innovations in Incidence Geometry 6-7: 169–188.
Chicago author-date (all authors)
Ferret, Sandy, Peter Sziklai, Leo Storme, and Zsuzsa Weiner. 2008. “A t (mod P) Result on Multiple (n-k)-blocking Sets in PG(n,q).” Innovations in Incidence Geometry 6-7: 169–188.
Vancouver
1.
Ferret S, Sziklai P, Storme L, Weiner Z. A t (mod p) result on multiple (n-k)-blocking sets in PG(n,q). INNOVATIONS IN INCIDENCE GEOMETRY. 2008;6-7:169–88.
IEEE
[1]
S. Ferret, P. Sziklai, L. Storme, and Z. Weiner, “A t (mod p) result on multiple (n-k)-blocking sets in PG(n,q),” INNOVATIONS IN INCIDENCE GEOMETRY, vol. 6–7, pp. 169–188, 2008.
@article{682351,
  author       = {{Ferret, Sandy and Sziklai, Peter and Storme, Leo and Weiner, Zsuzsa}},
  issn         = {{1781-6475}},
  journal      = {{INNOVATIONS IN INCIDENCE GEOMETRY}},
  language     = {{eng}},
  pages        = {{169--188}},
  title        = {{A t (mod p) result on multiple (n-k)-blocking sets in PG(n,q)}},
  volume       = {{6-7}},
  year         = {{2008}},
}