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- W2187174925 abstract "For a given ǫ > 0, we show that there exist two finite index sub- groups of P SL2(Z) which are (1 + ǫ)-quasisymmetrically conjugated and the conjugation homeomorphism is not conformal. This implies that for any ǫ > 0 there are two finite regular covers of the Modular once punctured torus T0 (or just the Modular torus) and a (1 + ǫ)-quasiconformal between them that is not homotopic to a conformal map. As an application of the above results, we show that the orbit of the basepoint in the Teichmuller space T(Sp) of the punctured solenoid Sp under the action of the corresponding Modular group (which is the mapping class group of Sp (5), (6)) has the closure in T(Sp) strictly larger than the orbit and that the closure is necessarily uncountable." @default.
- W2187174925 created "2016-06-24" @default.
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- W2187174925 date "2008-01-01" @default.
- W2187174925 modified "2023-09-26" @default.
- W2187174925 title "ULLER DISTANCE BETWEEN FINITE INDEX SUBGROUPS OF P SL2(Z)" @default.
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