5 citations · 9 across the 22 of their papers we have counts for
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math.AG2014
Severi's theorem for d-uple Veronese varieties
Jeroen Schillewaert, Koen Struyve
We characterize -uple Veronese embeddings of finite-dimensional projective spaces. The easiest non-trivial instance of our theorem is the embedding of the projective plane in 5-…
math.AG2013
On the varieties of the second row of the split Freudenthal-Tits Magic Square
Jeroen Schillewaert, Hendrik Van Maldeghem
Our main aim is to provide a uniform geometric characterization of the analogues over arbitrary fields of the four complex Severi varieties, i.e.~the quadric Veronese varieties in…
math.AG2012
Projective planes over quadratic 2-dimensional algebras
Jeroen Schillewaert, Hendrik Van Maldeghem
The split version of the Freudenthal-Tits magic square stems from Lie theory and constructs a Lie algebra starting from two split composition algebras [3, 17, 18]. The geometries a…