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Dear all, <br class="">
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This is Xiaodan Zhou from Analysis on metric spaces unit at Okinawa Institute of Science and Technology Graduate University. <br class="">
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The first talk of our Fall seminar is scheduled on this coming Friday, October 7th, 9-10 am. <br class="">
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<b class="">Speaker</b>: Vyron Vellis, University of Tennessee<br class="">
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<b class="">Title</b>: Cantor Julia sets
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<div class=""><b class="">Abstract: </b></div>
<div class="">The Julia set of a meromorphic function is the set of “chaotic points”, i.e., the set of all points that have no neighborhood under which the iterates of the function form a normal family. In absence of a rich holomorphic function theory in higher
dimensions, the right substitute in complex dynamics are uniformly quasiregular (UQR) maps. Which Cantor sets can appear as Julia sets of UQR maps? How (topologically) complex can such sets be? This talk is based on joint works with Alastair Fletcher and Daniel
Stoertz.<b class=""><br class="">
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You can obtain a zoom link through the following registration page:<br class="">
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<div class=""><a href="https://oist.zoom.us/meeting/register/tJUtcu6oqz4pGNw07WQS5CelXOVXm9bXzN-D" class="">https://oist.zoom.us/meeting/register/tJUtcu6oqz4pGNw07WQS5CelXOVXm9bXzN-D</a></div>
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<div class="">More information of the seminar can be found here:<br class="">
<a href="https://groups.oist.jp/aoms/2021-summer-analysis-metric-spaces-seminar-0" class="">https://groups.oist.jp/aoms/2021-summer-analysis-metric-spaces-seminar-0</a></div>
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Please feel free to forward the information to anyone who may be interested. We look forward to seeing you in the seminar.<br class="">
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Best regards,<br class="">
Xiaodan Zhou<br class="">
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<br class="">
Analysis on Metric Spaces Unit<br class="">
Okinawa Institute of Science and Technology Graduate University<br class="">
Okinawa 904-0495, Japan<br class="">
<a href="mailto:xiaodan.zhou@oist.jp" class="">xiaodan.zhou@oist.jp</a><br class="">
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<a href="https://groups.oist.jp/aoms" class="">https://groups.oist.jp/aoms</a></div>
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