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- W1560643977 abstract "Suppose $M$ is a connected Riemann surface. Let ${mathcal H}(M)$ denote the homeomorphism group of $M$ with the compact-open topology, and ${mathcal H}^{mathrm {QC}}(M)$ denote the subgroup of quasiconformal mappings of $M$ onto itself, and let ${mathcal H}(M)_0$ and ${mathcal H}^{mathrm {QC}}(M)_0$ denote the identity components of ${mathcal H}(M)$ and ${mathcal H}^{mathrm {QC}}(M)$ respectively. In this paper we show that the pair $({mathcal H}(M)_0, {mathcal H}^{mathrm {QC}}(M)_0)$ is an $(s, Sigma )$-manifold, and determine their topological types." @default.
- W1560643977 created "2016-06-24" @default.
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- W1560643977 date "1999-04-15" @default.
- W1560643977 modified "2023-09-24" @default.
- W1560643977 title "The groups of quasiconformal homeomorphisms on Riemann surfaces" @default.
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- W1560643977 doi "https://doi.org/10.1090/s0002-9939-99-04861-3" @default.
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