Abstract
We answer a question raised in a recent paper by I. Cardinali and A. Pasini. Over an algebraically closed field of characteristic , we show that a certain projection of to induces an isomorphism of algebraic varieties from the quadratic Veronese embedding of to the standard embedding of the orthogonal Grassmanian of lines of a quadric in .
Citation
Ogül Arslan. Peter Sin. "A remark on Grassmann and Veronese embeddings of $\mathbb P^3$ in characteristic 2." Innov. Incidence Geom. 14 111 - 117, 2015. https://doi.org/10.2140/iig.2015.14.111
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