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Information Seminar Paper

Title

RELATIONS BETWEEN BLOCKING SETS AND CN-GROUPS

Author(s)

ATAEI M.J. | ABD ELAHI A.R.

Pages

  -

Abstract

 BLOCKING SET IN PG (N, Q) IS A SET OF POINTS THAT HAS NONEMPTY INTERSECTION WITH EVERY HYPERPLANE OF PG(N, Q). A BLOCKING SET THAT CONTAINS A LINE IS CALLED TRIVIAL. A BLOCKING SET IS CALLED MINIMAL IF NONE OF ITS PROPER SUBSETS ARE BLOCKING SETS. A COVER C FOR A GROUP G IS CALLED A ŸN-COVER WHENEVER C IS AN IRREDUNDANT MAXIMAL CORE-FREE N-COVER FOR G AND IN THIS CASE WE SAY THAT G IS A ŸN-GROUP.IN THIS PAPER WE GIVE RELATIONS BETWEEN BLOCKING SETS AND  ŸN-GROUPS.

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  • Cite

    APA: Copy

    ATAEI, M.J., & ABD ELAHI, A.R.. (2009). RELATIONS BETWEEN BLOCKING SETS AND CN-GROUPS. IRANIAN ALGEBRA SEMINAR. SID. https://sid.ir/paper/904413/en

    Vancouver: Copy

    ATAEI M.J., ABD ELAHI A.R.. RELATIONS BETWEEN BLOCKING SETS AND CN-GROUPS. 2009. Available from: https://sid.ir/paper/904413/en

    IEEE: Copy

    M.J. ATAEI, and A.R. ABD ELAHI, “RELATIONS BETWEEN BLOCKING SETS AND CN-GROUPS,” presented at the IRANIAN ALGEBRA SEMINAR. 2009, [Online]. Available: https://sid.ir/paper/904413/en

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