Complete intersection singularities of splice type as universal Abelian covers.
Complex surface singularities with integral homology sphere links.
Deformations of Quasi-Homogeneous Surface Singularities.
Second Chern class and Riemann-Roch for vector bundles on resolutions of surface singularities.
Gaussian Maps and Tensor products of irreducible representations.
Elliptic Deformations of Minimally Elliptic Singularities.
Derivations of Negative Weight and Non-Smoothability of Certain Singularities.
Simultaneous resolution of rational singularities
Vanishing Theorems for Resolutions of Surfaces Singularities.
A characterization of quasi-homogeneous Gorenstein surface singularities
Equations defining rational singularities
Casson invariant of links of singularities.
The end curve theorem for normal complex surface singularities
We prove the “End Curve Theorem,” which states that a normal surface singularity with rational homology sphere link is a splice quotient singularity if and only if it has an end curve function for each leaf of a good resolution tree. An “end curve function” is an analytic function whose zero set intersects in the knot given by a meridian curve of the exceptional curve corresponding to the given leaf. A “splice quotient singularity” is described by giving an explicit set of equations describing...
Local Contributions to Global Deformations of Surfaces.
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