Bifurcation values of families of real curves

Abstract

In more than two variables, detection of the bifurcation set of polynomial mapping $\bR^n \to \bR^p$, $n\ge p$, is a still unsolved problem. In this note we provide a solution for $n=p+1\ge 3$.

small corrections

Cited by in corpus (5)

• Thom irregularity and Milnor tube fibrations
• Images of analytic map germs, and singular fibrations
• Milnor-Hamm sphere fibrations and the equivalence problem
• Towards effective detection of the bifurcation locus of real polynomial maps
• Some remarks about $\rho$-regularity for real analytic maps