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- W3104268918 abstract "Let $Omega$ be a Carleson-Denjoy domain and $G$ be its covering group. Let $mu$ be a Beltrami coefficient on the unit disk which is compatible with the group $G$. In this paper we show that if $frac{|mu|^{2}}{1-|z|^{2}}dxdy$ satisfies the Carleson condition on the infinite boundary of the Dirichlet fundamental domain of $G$, then $frac{|mu|^{2}}{1-|z|^{2}}dxdy$ is a Carleson measure on the unit disk. We also show that the above property does not hold for Denjoy domain." @default.
- W3104268918 created "2020-11-23" @default.
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- W3104268918 date "2018-02-08" @default.
- W3104268918 modified "2023-10-12" @default.
- W3104268918 title "On the non-smoothness of the vector fields for the dynamically invariant Beltrami coefficients" @default.
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- W3104268918 doi "https://doi.org/10.1007/s00013-018-1151-7" @default.
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