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@inproceedings{August2008ConformalD, title={Conformal dimension : Cantor sets and moduli}, author={Hrant Hakobyan August}, year={2008} }

- Published 2008

In this paper we give several conditions for a space to be minimal for conformal dimension. We show that there are sets of zero length and conformal dimension 1 thus answering a question of Bishop and Tyson. Another sufficient condition for minimality is given in terms of a modulus of a system of measures in the sense of Fuglede [5]. r ≤ λ(E ∩ B(x, r)) (0.1… CONTINUE READING

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