activity
20182026
collaborators

11 papers

math.GT2026

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…

math.NT2026

Representability of systems of proportionally modular numerical semigroups

Zsolt Baja, Tamás László, Zsuzsa Nagy

In this short note we prove that every system of proportionally modular numerical semigroups is representable by a canonical equivariant resolution of a weighted homogeneous surfac…

math.AG2025

Delta invariant of -Cartier curve germs and the genus of representable numerical semigroups

Zsolt Baja, Tamás László, András Némethi

In this article, first we give two formulae for the delta invariant of a complex curve singularity that can be embedded as a -Cartier divisor in a normal surface singu…

math.AG2024

Multiplier ideals of normal surface singularities

László Koltai, Tamás László, András Némethi

We study the multiplier ideals and the corresponding jumping numbers and multiplicities in the following context: is a complex analytic normal…

math.AG2023

Flat semigroups and weighted homogeneous surface singularities

Zsolt Baja, Tamás László

We consider numerical semigroups associated with normal weighted homogeneous surface singularities with rational homology sphere links. We say that a semigroup is representable if…

math.GT2022

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…