Sets of minimal Hausdorff dimension for quasiconformal maps
By Jeremy T. Tyson. 2000
57 citations recorded by the source corpus.
Subfields: Applied Mathematics, Geometry and Topology, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/383f3837050dd54249b2a7f1d39e54b6e73afd92
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In Applied Mathematics
- Jonathan M. Fraser
- S. Keith
- Bruce Kleiner
- Renjin Jiang
- R. Korte
- J. Mackay
- P. Auscher
- Marshall Williams
In Geometry and Topology
In Mathematical Physics
Citations in the corpus
- Modulus and the Poincaré inequality on metric measure spaces (2003, background): “Related examples for controlling geometry through curves can be found in [Can94, CFP94,Sem96a, Tys00 ,Tys01b,BT01,Tys01a].”
- Quasi-Assouad dimension of fractals (2016, unknown): “E/ dim H E for any n -dimensional quasisymmetric mapping f: For results about quasisymmetric mappings, please refer to [9], [10], [14], [21], [22], et al. In analogy with the definition of quasisymmetric mini-mality, replacing the quasisymmetric mappings by quasi-Lipschitz mappings, we introduce…”
- Assouad Dimension and Fractal Geometry (2020, background): “3] the conformal Hausdorff dimension of F cannot be lowered below the dimension of this product set, see also [269].”