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The Abel map for surface singularities I. Generalities and examples 

Némethi, A.Autoridad BCAM; Nagy, J. (2019)
Abstract. Let (X, o) be a complex normal surface singularity. We fix one of its good resolutions X → X, an effective cycle Z supported on the reduced exceptional curve, and any possible (first Chern) class l′ ∈ H 2 (X , ...
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On the geometry of strongly flat semigroups and their generalizations 

László, T.; Némethi, A.Autoridad BCAM (2018-09-18)
Our goal is to convince the readers that the theory of complex normal surface singularities can be a powerful tool in the study of numerical semigroups, and, in the same time, a very rich source of interesting affine and ...
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Non-normal affine monoids, modules and Poincaré series of plumbed 3-manifolds 

László, T.; Szilágyi, Zs. (2017-05-18)
We construct a non-normal affine monoid together with its modules associated with a negative definite plumbed 3-manifold M. In terms of their structure, we describe the $H_1(M,\mathbb{Z})$-equivariant parts of the topological ...

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AuthorLászló, T. (2)Némethi, A. (2)Nagy, J. (1)Szilágyi, Zs. (1)Subject
rational homology sphere (3)
normal surface singularity (2)resolution graph (2)Abel map (1)Brill–Noether theory (1)effective Cartier divisor (1)Laufer duality (1)links of singularity (1)Lipman cone (1)natural line bundle (1)... másFecha2019 (1)2018 (1)2017 (1)

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