6 citations · 12 across the 5 of their papers we have counts for
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The link of {f(x,y)+z^n=0} and Zariski's Conjecture
Robert Mendris, Andras Nemethi
We consider suspension hypersurface singularities of type g=f(x,y)+z^n, where f is an irreducible plane curve singularity. For such germs, we prove that the link of g determines co…
Seiberg-Witten invariants and surface singularities III. Splicings and cyclic covers
Andras Nemethi, Liviu I. Nicolaescu
We verify the conjecture formulated in math.AG/0111298 for suspension singularities of type , where is an irreducible plane curve singularity. More precis…
Hypersurface Complements, Alexander Modules and Monodromy
A. Dimca, A. Nemethi
We consider an arbitrary polynomial map and we study the Alexander invariants of for any fiber of . The…
Seiberg-Witten invariants and surface singularities II. Singularities with good $\C^*$-action
Andras Nemethi, Liviu I. Nicolaescu
This is a continuation of our paper math.AG/0111298. We prove an explicit formula for the geometric genus p_g of a quasihomogeneous isolated surface singularity in terms of the Sei…