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Workshop
Abstract Detail
Leonid Kovalev
Washington University in St. Louis
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Conformal dimension of metric spaces
The conformal dimension of a metric space is the infimum of the Hausdorff dimensions of its images under quasisymmetric mappings. I will describe a proof of Tyson's conjecture: the conformal dimension of any metric space is at least one unless it is zero.
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| Topic: |
Conformal Analysis and Geometric Function Theory |
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