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Titlebook: Singularities and Computer Algebra; Festschrift for Gert Wolfram Decker,Gerhard Pfister,Mathias Schulze Book 2017 Springer International Pu

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,-Constant Monodromy Groups and Torelli Results for Marked Singularities, for the Unimodal and Somees was defined, and a moduli space ... for marked singularities in one .-homotopy class of isolated hypersurface singularities was established. One can consider it as a global .-constant stratum or as a Teichmüller space for singularities. It comes together with a .-constant monodromy group .. Here
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Divisor Class Groups of Affine Complete Intersections,how that the Weil divisor class group vanishes. Using Hodge theory or Deligne-Beilinson cohomology one can prove that it is sufficient to show the vanishing of certain singular homology groups. Examples from singularity theory are given.
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,Möbius Strips, Knots, Pentagons, Polyhedra, and the SURFER Software,Y exhibition of Oberwolfach under the direction of Gert-Martin Greuel in the Year of Mathematics in Germany 2008. As it is freely available and very easy to use also for nonexperts, it became one of the most successful public tools to visualize mathematical objects. Based on many discussions with Ge
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,Seiberg–Witten Invariant of the Universal Abelian Cover of ,,re obtained via negative rational Dehn surgeries along connected sum of algebraic knots. Although the statement is purely topological, we use the theory of complex singularities in several steps of the proof. This topological covering additivity property can be compared with certain analytic propert
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Remarks on the Topology of Real and Complex Analytic Map-Germs,alytic. We do it in a way, now classical, that springs from work by Gert-Martin Greuel and Lê Dũng Tráng and somehow goes back to Lefschetz, namely by comparing the topology of the fibres of . with that of the functions one gets by dropping one of the components of the map-germ ..
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A Kirwan Blowup and Trees of Vector Bundles, bundles on surfaces has been given, whose boundaries consist of vector bundles on trees of surfaces. In this article a typical basic case for the projective plane is described explicitly including the construction of a relevant Kirwan blowup.
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