The Bi-Lipschitz Equisingularity of Essentially Isolated Determinantal Singularities

Abstract

The bi-Lipschitz geometry is one of the main subjects in the modern approach of Singularity Theory. However, it rises from works of important mathematicians of the last century, especially Zariski. In this work we investigate the Bi-Lipschitz equisingularity of families of Essentially Isolated Determinantal Singularities inspired by the approach of Mostowski and Gaffney.

References in corpus (2)

• Simple Cohen-Macaulay Codimension 2 Singularities
• The local Euler obstruction and topology of the stabilization of associated determinantal varieties

Cited by in corpus (4)

• Universally injective and integral contractions on relative Lipschitz saturation of algebras
• Infinitesimal Lipschitz conditions on family of analytic varieties
• Categorical Aspects of the Double Structure of a Module
• Real and complex integral closure, Lipschitz equisingularity and applications on square matrices