Abstract
We describe the two smallest minimal blocking sets of ${\rm Q}(2n,3)$, $n\geqslant 3$. To obtain these results, we use the characterization of the smallest minimal blocking sets of ${\rm Q}(6,3)$, different from an ovoid. We also present some geometrical properties of ovoids of ${\rm Q}(6,q)$, $q$ odd.
Citation
J. De Beule. L. Storme. "The two smallest minimal blocking sets of $\q(2n,3)$, $n \geqslant 3$." Bull. Belg. Math. Soc. Simon Stevin 12 (5) 735 - 742, January 2006. https://doi.org/10.36045/bbms/1136902611
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