On the Milnor fibration for $f(z)\bar{g}(z)$ II

Abstract

We consider a mixed function of type $H(z,\bar{z})=f(z)\bar{g}(z)$ where $f,g$ are non-degenerate but they are not assumed to be convenient. We assume that $f=0$ and $g=0$ and $f=g=0$ are non-degenerate and locally tame. We will show that $H$ has a tubular Milnor fibration and a spherical Milnor fibration. We show also two fibrations are equivalent.

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References in corpus (2)

• Fibrations of highly singular map germs
• Thom irregularity and Milnor tube fibrations

Cited by in corpus (1)

• Geometry of non-degenerate locally tame non-isolated singularities