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Constructing Minimal Blocking Sets Using Field Reduction
2015
Journal of combinatorial designs (Print)
We present a construction for minimal blocking sets with respect to (k − 1)spaces in PG(n − 1, q t ), the (n − 1)-dimensional projective space over the finite field F q t of order q t . The construction relies on the use of blocking cones in the field reduced representation of PG(n − 1, q t ), extending the well-known construction of linear blocking sets. This construction is inspired by the construction for minimal blocking sets with respect to the hyperplanes by Mazzocca, Polverino and Storme
doi:10.1002/jcd.21432
fatcat:yxolr5pllzdvvm5a45vt2q7ble