24 citations · 45 across the 11 of their papers we have counts for
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Splice formulae for Poincaré series of integral homology spheres
Tamás László, András Némethi, György Tőtős
Let M be a plumbed integral homology sphere 3-manifold associated with a connected negative definite plumbing graph . One of its most important invariants is its multivariable P…
On a canonical polynomial for links of elliptic singularities
Tamás László
The canonical polynomial is an important output of the multivariable topological Poincaré series associated with a normal surface singularity. It can be considered as a multivariab…
The delta invariant of curves on rational surfaces II: Poincaré series and topological aspects
José Ignacio Cogolludo-Agustín, Tamás László, Jorge Martín-Morales +1
In this article we study abstract and embedded invariants of reduced curve germs via topological techniques. One of the most important numerical analytic invariants of an abstract…
On Poincaré series associated with links of normal surface singularities
Tamás László, Zsolt Szilágyi
We study the counting function of topological Poincaré series associated with rational homology sphere plumbed 3-manifold with connected negative definite tree, interpreting as an…
Lattice cohomology and Seiberg-Witten invariants of normal surface singularities
Tamás László
One of the main questions in the theory of normal surface singularities is to understand the relations between their geometry and topology. The lattice cohomology is an important t…
Reduction theorem for lattice cohomology
Tamás László, András Némethi
The lattice cohomology of a plumbed 3--manifold associated with a connected negative definite plumbing graph is an important tool in the study of topological properties of ,…