A note on the Zariski multiplicity conjecture
The author proves that a homeomorphism \(\phi\), that gives a right equivalence \(g=f\circ \phi\), preserves the multiplicity, if \(\phi(z)/z\) is bounded on a line segment intersecting the zero locus of \(f\) and its tangent cone only at the origin.
isolated complex hypersurface singularities
scientific article; zbMATH DE number 6361374
scientific article