Caltech/UCLA Joint Analysis Seminar
Linde Hall 310
Random quasiconformal mappings and Delauney triangulations
I shall discuss my very recent work with Oleg Ivrii regarding two problems dealing with the homogenization of random media. We show that a random quasiconformal mapping is close to an affine mapping, while a circle packing of a random Delauney triangulation is close to a conformal map. Moreover, on a Riemann surface equipped with a conformal metric, a random Delauney triangulation is close to being circle packed.
For more information, please contact Math Department by phone at 626-395-4335 or by email at [email protected].
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Caltech/UCLA/USC Joint Analysis Seminar Series
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