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• W194614439 abstract "We classify normal singular Q-acyclic surfaces with smooth locus of non-general type. We analyze their weighted boundaries and completions, the existence and uniqueness of C^1- and C*-rulings and give constructions. In case such a surface contains a non-quotient singularity or is non-rational it is isomorphic to a quotient of an affine cone over a projective curve by an action of a finite group. The dimension of a family of homeomorphic but non-isomorphic singular Q-acyclic surfaces having the same weighted boundary, singularities and Kodaira dimension can be arbitrarily big." @default.
• W194614439 created "2016-06-24" @default.
• W194614439 creator A5019556406 @default.
• W194614439 date "2008-06-19" @default.
• W194614439 modified "2023-09-27" @default.
• W194614439 title "Classification of singular Q-acyclic surfaces with smooth locus of non-general type" @default.
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