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Cantor Bouquets in Spiders' Webs (1908.07260v1)

Published 20 Aug 2019 in math.DS and math.CV

Abstract: For many transcendental entire functions, the escaping set has the structure of a Cantor bouquet, consisting of uncountably many disjoint curves. Rippon and Stallard showed that there are many functions for which the escaping set has a new connected structure known as an infinite spider's web. We investigate a connection between these two topological structures for a certain class of sums of exponentials.

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