Ingrid Bauer
University of Bayreuth
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Featured researches published by Ingrid Bauer.
arXiv: Algebraic Geometry | 2005
Ingrid Bauer; Fabrizio Catanese; Fritz Grunewald
Inspired by a construction by Arnaud Beauville of a surface of general type with K 2 = 8, p g = 0, the second author defined Beauville surfaces as the surfaces which are rigid, i.e., without nontrivial deformations, and which admit an unramified covering which is isomorphic to a product of curves of genus at least 2.
arXiv: Algebraic Geometry | 2011
Ingrid Bauer; Fabrizio Catanese; Roberto Pignatelli
In the last years there have been several new constructions of surfaces of general type with pg = 0, and important progress on their classification. The present paper presents the status of the art on surfaces of general type with pg = 0, and gives an updated list of the existing surfaces, in the case where K 2 = 1;:::; 7. It also focuses on certain important aspects of this classification.
American Journal of Mathematics | 2012
Ingrid Bauer; Fabrizio Catanese; Fritz Grunewald; Roberto Pignatelli
We construct many new surfaces of general type with
arXiv: Algebraic Geometry | 2006
Ingrid Bauer; Fabrizio Catanese; Roberto Pignatelli
q=p_g = 0
Commentarii Mathematici Helvetici | 2008
Ingrid Bauer; Fabrizio Catanese
whose canonical model is the quotient of the product of two curves by the action of a finite group
Mathematics of Computation | 2012
Ingrid Bauer; Roberto Pignatelli
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Inventiones Mathematicae | 2010
Ingrid Bauer; Fabrizio Catanese
, constructing in this way many new interesting fundamental groups which distinguish connected components of the moduli space of surfaces of general type. We indeed classify all such surfaces whose canonical model is singular (the smooth case was classified in an earlier work). As an important tool we prove a structure theorem giving a precise description of the fundamental group of quotients of products of curves by the action of a finite group
Groups, Geometry, and Dynamics | 2011
Ingrid Bauer; Fabrizio Catanese
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arXiv: Algebraic Geometry | 2009
Ingrid Bauer; Fabrizio Catanese
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arXiv: Algebraic Geometry | 2012
Ingrid Bauer; Fabrizio Catanese
Chapters : Old and new inequalities; Surfaces with