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- W3149290136 abstract "For a given nonempty subset $mathcal{L}$ of the line set of $PG(3,q)$, a set $X$ of points of $PG(3,q)$ is called an $mathcal{L}$-blocking set if each line in $mathcal{L}$ contains at least one point of $X$. Consider an elliptic quadric $Q^-(3,q)$ in $PG(3,q)$. Let $mathcal{E}$ (respectively, $mathcal{T}, mathcal{S}$) denote the set of all lines of $PG(3,q)$ which meet $Q^-(3,q)$ in $0$ (respectively, $1,2$) points. In this paper, we characterize the minimum size $mathcal{L}$-blocking sets in $PG(3,q)$, where $mathcal{L}$ is one of the line sets $mathcal{S}$, $mathcal{E}cup mathcal{S}$, and $mathcal{T}cup mathcal{S}$." @default.
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- W3149290136 date "2020-07-30" @default.
- W3149290136 modified "2023-09-23" @default.
- W3149290136 title "Minimum size blocking sets of certain line sets with respect to an elliptic quadric in $PG(3,q)$" @default.
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- W3149290136 doi "https://doi.org/10.11575/cdm.v15i2.67943" @default.
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