The end curve theorem for normal complex surface singularities

DOI10.4171/JEMS/206zbMath1204.32019arXiv0804.4644OpenAlexW2028361351MaRDI QIDQ967465

Walter D. Neumann, Jonathan M. Wahl

Publication date: 29 April 2010

Published in: Journal of the European Mathematical Society (JEMS) (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0804.4644

zbMATH Keywords

surface singularitynumerical semigroupmonomial curvecomplete intersection singularityabelian coverlinking pairingrational homology spheresplice quotient singularity

Mathematics Subject Classification ID

Singularities in algebraic geometry (14B05) Complex surface and hypersurface singularities (32S25) Topological aspects of complex singularities: Lefschetz theorems, topological classification, invariants (32S50)

Related Items (11)

Surface Singularities, Seiberg–Witten Invariants of Their Links and Lattice Cohomology ⋮ Splice diagram singularities and the universal abelian cover of graph orbifolds ⋮ Generalized monodromy conjecture in dimension two ⋮ Singularities. Abstracts from the workshop held September 26 -- October 2, 2021 (hybrid meeting) ⋮ The geometric genus of splice-quotient singularities ⋮ Orbifold splice quotients and log covers of surface pairs ⋮ The multiplicity of abelian covers of splice quotient singularities ⋮ Another proof of the end curve theorem for normal surface singularities ⋮ On splice quotients of the form {zⁿ = f (x,y )} ⋮ The Abel map for surface singularities. III: Elliptic germs ⋮ The Abel map for surface singularities I: Generalities and examples

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