Ein neuer Zusammenhang zwischen einfachen Gruppen und einfachen Singularitäten.
Einfache holomorphe Funktionen.
Einstein-Kähler V-Metrics on Open Satake V-Surfaces with Isolated Quotient Singularities.
El teorema del camino mínimo en característica p.
Elementary transformations of Dynkin graphs and singularities on quartic surfaces.
Elliptic Deformations of Minimally Elliptic Singularities.
Elliptic fibres on Enriques surfaces
Elliptic Surface Singularities and Smoothings of Curves.
Elliptic surfaces with four singular fibres.
Embeddings of general blowing-ups at points.
Endliche Automorphismengruppen analytischer C-Algebren und ihre Invarianten.
Equianalytic and equisingular families of curves on surfaces.
Equimultiple Locus of Embedded Algebroid Surfaces and Blowing–up in Characteristic Zero
2000 Mathematics Subject Classification: 14B05, 32S25.The smooth equimultiple locus of embedded algebroid surfaces appears naturally in many resolution processes, both classical and modern. In this paper we explore how it changes by blowing–up.* Supported by FQM 304 and BFM 2000–1523. ** Supported by FQM 218 and BFM 2001–3207.
Equisingular deformations below the Newton boundary
Equisingular deformations of isolated 2-dimensional hyper-surface singularities.
Equisingular generic discriminants and Whitney conditions
The purpose of this article is to show that the Whitney conditions are satisfied for complex analytic families of normal surface singularities for which the generic discriminants are equisingular. According to J. Briançon and J. P. Speder the constancy of the topological type of a family of surface singularities does not imply Whitney conditions in general. We will see here that for a family of minimal normal surface singularities these two equisingularity conditions are equivalent.
Équisingularité générique des familles de surfaces à singularité isolée
Ergänzung und Berichtigung zu : Die Zahl der Spitzen und die Jacobi-Algebra einer isolierten Hyperflächensingularität.
Even sets of nodes on sextic surfaces
We determine the possible even sets of nodes on sextic surfaces in , showing in particular that their cardinalities are exactly the numbers in the set . We also show that all the possible cases admit an explicit description. The methods that we use are an interplay of coding theory and projective geometry on one hand, and of homological and computer algebra on the other. We give a detailed geometric construction for the new case of an even set of 56 nodes, but the ultimate verification of existence...
Exceptional Bundles On Nodal Enriques Surfaces.