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Spiders' webs and locally connected Julia sets of transcendental entire functions

机译:蜘蛛网和本地连接的茱莉亚的超然整套功能

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摘要

We show that if the Julia set of a transcendental entire function is locally connected, then it takes the form of a spider's web in the sense defined by Rippon and Stallard. In the opposite direction, we prove that a spider's web Julia set is always locally connected at a dense subset of buried points. We also show that the set of buried points (the residual Julia set) can be a spider's web.
机译:我们证明,如果超验性整个函数的Julia集是本地连接的,那么就采用Rippon和Stallard定义的意义上的蜘蛛网形式。在相反的方向上,我们证明了蜘蛛网的Julia集始终在局部密集的埋入点子集中进行局部连接。我们还表明,埋点集(残留的Julia集)可以是蜘蛛网。

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