\(n\)-concavity of \(n\)-dimensional complex spaces
It is shown that any irreducible \(n\)-dimensional complex space is strongly \(n\)-concave. The proof is based on a theorem of Diederich and Fornaess about the approximation of \(q\)-convex functions with corners and on some results of Fornaess and Stout on the coverings of complex manifolds with finitely many polydiscs.
scientific article; zbMATH DE number 4215920
scientific article