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- W2056558411 abstract "We define slow quasiregular mappings and study cohomology and universal coverings of closed manifolds receiving slow quasiregular mappings. We show that closed manifolds receiving a slow quasiregular mapping from a punctured ball have the de Rham cohomology type of either Sn or Sn-1×S1. We also show that in the case of manifolds of the cohomology type of Sn-1×S1, the universal covering of the manifold has exactly two ends, and the lift of the slow mapping into the universal covering has a removable singularity at the point of punctuation. We also obtain exact growth bounds and a global homeomorphism–type theorem for slow quasiregular mappings into the manifolds of the cohomology type Sn-1×S1" @default.
- W2056558411 created "2016-06-24" @default.
- W2056558411 creator A5060604804 @default.
- W2056558411 date "2008-02-01" @default.
- W2056558411 modified "2023-09-27" @default.
- W2056558411 title "Slow quasiregular mappings and universal coverings" @default.
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- W2056558411 doi "https://doi.org/10.1215/s0012-7094-08-14123-7" @default.
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