2020/02/20 by Fassarella, Thiago, Ferrer, Viviana, Gondim, Rodrigo
#14C17 #14E05 #16E65 #Algebraic Geometry (math.AG) #FOS: Mathematics
paper · doi:10.48550/arxiv.2002.08995
We provide a classification of developable cubic hypersurfaces in \mathbb P4. Using the correspondence between forms of degree 3 on \mathbb P4 and Artinian Gorenstein \mathbb K-algebras, given by Macaulay-Matlis duality, we describe the locus in \rm GOR(1,5,5,1) corresponding to those algebras which satisfy the Strong Lefschetz property.