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Generic coverings of plane with A-D-E-singularities | V.S. Kulikov
; Vik.S. Kulikov
; | Date: |
21 Feb 2000 | Subject: | Algebraic Geometry MSC-class: 14J17, 14J29 | math.AG | Abstract: | We generalize results of the paper math.AG/9803144, in which Chisini’s conjecture on the unique reconstruction of f by the curve B is investigated. For this fibre products of generic coverings are studied. The main inequality bounding the degree of a covering in the case of existence of two nonequivalent coverings with the branch curve B is obtained. This inequality is used for the proof of the Chisini conjecture for m-canonical coverings of surfaces of general type for $mge 5$. | Source: | arXiv, math.AG/0002174 | Services: | Forum | Review | PDF | Favorites |
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