A singular variety associated to the smallest degree Pinchuk map

Abstract

We describe a singular variety associated to the smallest degree Pinchuk map and calculate its intersection homology. The result describes the geometry at infinity of the Pinchuk's map.

References in corpus (2)

• On a singular variety associated to a polynomial mapping
• Geometry of polynomial mappings at infinity via intersection homology

Cited by in corpus (1)

• Some classes satisfying the 2-dimensional Jacobian conjecture and a proof of the complex conjecture until degree 104