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The boundary of the Milnor fiber of the singularity f(x, y) + zg(x, y) = 0 Sigurdsson, Baldur

Description

Let $f, g \in \Bbb C{x, y}$ be germs of functions defining plane curve singularities without common components in $(\Bbb C^2, 0)$ and let $\phi(x,y,z) = f(x,y) + zg(x,y)$. We give an explicit algorithm producing a plumbing graph for the boundary of the Milnor fiber of $\phi$ in terms of a common resolution for f and g.

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