Titlebook: New Developments in Singularity Theory; D. Siersma,C. T. C. Wall,V. Zakalyukin Book 2001 Springer Science+Business Media Dordrecht 2001 Me

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Monodromy and Hodge Theory of Regular Functions: (?.,0) ’ (?, 0). Indeed, when . defines an isolated hypersurface singularity (IHS for short in the sequel) the topology of the situation was studied by Milnor [.] and Brieskorn [.] who have obtained fascinating relations to the exotic differentiable structures on spheres. Arnold and his school hav

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Bifurcations and topology of meromorphic germsiables defines a map . : ?. → ?. The map . is not a locally trivial flbration over critical values of . However, since the source ?. is not compact, the map . fails to be a locally trivial fibration over some other values as well. It is well known that a polynomial map defines a locally trivial fibr

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Simple Singularities and Complex Reflectionsonodromy groups of these singularities (in dimension 2), and the base of the semiuniversal deformation of such a singularity is naturally identified with the complex orbit space of the Weyl group, cf. [., .], [.], [., .].

Control-Group

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The theory of integral closure of ideals and modules: Applications and new developmentss. The theory of the integral closure of ideals and modules provides a very useful tool for studying these limiting structures. In this paper we illustrate how these tools are used in three case studies, and describe some of the advances in the theory since the survey article of [.], which was writt

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im Nichtgleichgewicht.Includes supplementary material: .Die statistische Physik ist eine der Hauptvorlesungen im Physikstudium. Sie stellt nicht nur die Grundlagen für die Thermodynamik bereit, sondern ist notwendig zur Beschreibung aller physikalischer Prozesse, bei denen viele Teilchen beteiligt