Structurable Superalgebras of Classical Type

This article classifies simple structurable superalgebras with nontrivial involution over algebraically closed fields of characteristic 0 whose Kantor Lie superalgebra is of classical (i.e., non-Cartan) type. These are either structurable superalgebras of a hermitian superform or two examples constructed from cubic forms. It also makes extensive use of the Grassmann envelope to transfer constructions and results from ordinary algebras to superalgebras.