On the Number of Herman Rings of a Rational Function
Tuesday, 16. April 2013, 11:30 - 12:30
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Contact Jordi Canela (Universitat de Barcelona)
Abstract:
Along this talk we will introduce Shishikura's construction used to prove that, a rational function of degree d can have no more than d-2 different cycles of Herman Rings. We will also discuss the different obstructions that one may find when trying to extend this result to the class of meromorphic maps with a finite number of singular values.
Location IMUB-Universitat de Barcelona