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- W964758332 abstract "Given a branched covering of degree d between closed surfaces, it determines a collection of partitions of d, the branch data. In this work we show that any branch data are realized by an indecomposable primitive branched covering on a connected close surface N with Euler's characteristic less than or equal to 0. This shows that decomposable and indecomposable realizations may coexist. Moreover, we characterize the branch data of a decomposable primitive branched covering." @default.
- W964758332 created "2016-06-24" @default.
- W964758332 creator A5071328816 @default.
- W964758332 date "2007-07-19" @default.
- W964758332 modified "2023-09-27" @default.
- W964758332 title "About decomposable primitive branched coverings on orientable surfaces" @default.
- W964758332 hasPublicationYear "2007" @default.
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