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Relatively compact Siegel disks with non-locally connected boundaries |
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| Authors: | Arnaud Chéritat |
| Institution: | (1) Northwestern University, Evanston, USA; |
| Abstract: | We construct holomorphic maps f with a Siegel disk whose boundary is not locally connected (and is an indecomposable continuum), yet compactly contained in the domain of definition of the map. Our examples are injective and defined on a subset of \mathbb C{\mathbb C}. |
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