H
Herwig Hauser
Researcher at University of Vienna
Publications - 63
Citations - 1114
Herwig Hauser is an academic researcher from University of Vienna. The author has contributed to research in topics: Power series & Resolution of singularities. The author has an hindex of 13, co-authored 61 publications receiving 1044 citations. Previous affiliations of Herwig Hauser include University of Mainz & University of Innsbruck.
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Moduli of representations of the fundamental group of a smooth projective variety, II . Finite group actions and étale cohomology . A rank theorem for analytic maps between power series spaces . Some groups whose reduced C[*]-algebra is simple . Existence de 1-formes fermées non singulières dans une classe de cohomologie de de Rahm
Carlos Simpson,Jeremy Rickard,Herwig Hauser,Gerd Müller,M. Bekka,Michael Cowling,Pierre de la Harpe,François Latour +7 more
TL;DR: In this paper, the authors present a legal opinion on the applicability of commercial or impression systématiques in the context of the agreement of publication mathématique de l'I.H.S.
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The Hironaka theorem on resolution of singularities (Or: A proof we always wanted to understand)
TL;DR: In this article, a handyman's manual for learning how to resolve the singularities of algebraic varieties defined over a field of characteristic zero by sequences of blowups is presented. But it does not address the problem of how to prove resolution of singularities in characteristic zero.
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Strong resolution of singularities in characteristic zero
Santiago Encinas,Herwig Hauser +1 more
TL;DR: In this article, the authors present a concise proof for the existence and construction of a strong resolution of excellent schemes of finite type over a field of characteristic zero, based on earlier work of Encinas-Villamayor, Bierstone-Milman and others.
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Strong resolution of singularities in characteristic zero
Santiago Encinas,Herwig Hauser +1 more
TL;DR: In this article, the authors present a concise proof for the existence and construction of a strong resolution of excellent schemes of finite type over a field of characteristic zero, based on earlier work of Encinas-Villamayor, Bierstone-Milman and others.
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On the problem of resolution of singularities in positive characteristic (Or: A proof we are still waiting for)
TL;DR: In this paper, a singularity of an algebraic variety in positive characteristic is called wild if the resolution invariant from characteristic zero, defined suitably without reference to hypersurfaces of maximal contact, increases under blowup when passing to the transformed singularity at a selected point of the exceptional divisor (a so-called kangaroo point).