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20162026
most citedInvariants of relatively generic structures on normal surface singularities

9 citations · 13 across the 15 of their papers we have counts for

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7 papers · 1 filter

math.AG2019

Invariants of relatively generic surface singularities II. Images of Abel maps

János Nagy

In \cite{R} the author investigated invariants of relatively generic structures on surface singularities generalising results of \cite{NNA1} and \cite{NNA2} about generic analytic…

math.AG2019

The possible values of geometric genera of normal surface singularities

János Nagy

In this article we prove that the possible geometric genuses $p_g(\tX)$ corresponding to normal surface singularities $\tX$ with fixed negative definite resolution graph $\mathcal{…

math.AG2019★ 9 cited

Invariants of relatively generic structures on normal surface singularities

János Nagy

In the present article we work out a relative setup of generic structures on surface singularities. We fix an analytic type on a subgraph of a rational homology sphere resolution g…

math.AG2019

The dimension of the image of the Abel map associated with normal surface singularities

János Nagy, András Némethi

Let be a complex normal surface singularity with rational homology sphere link and let be one of its good resolutions. Fix an effective cycle supported…

math.AG2019

Motivic Poincaré series of cusp surface singularities

János Nagy, András Némethi

We target multivariable series associated with resolutions of complex analytic normal surface singularities. In general, the equivariant multivariable analytical and topological Po…

math.AG2019

The Abel map for surface singularities III. Elliptic germs

János Nagy, András Némethi

If is the resolution of a complex normal surface singularity and is the Chern class ma…

math.AG2019

On the topology of elliptic singularities

János Nagy, András Némethi

For any elliptic normal surface singularity with rational homology sphere link we consider a new elliptic sequence, which differs from the one introduced by Laufer and S. S.-T. Yau…