The algorithm devised by Feige and Schechtman for partitioning higher dimensional spheres into regions of equal measure and small diameter is combined with David’s and Christ’s constructions of dyadic cubes to yield a partition algorithm suitable to any connected Ahlfors regular metric measure space of finite measure.
(2017). Diameter bounded equal measure partitions of Ahlfors regular metric measure spaces [journal article - articolo]. In DISCRETE & COMPUTATIONAL GEOMETRY. Retrieved from http://hdl.handle.net/10446/84257
Diameter bounded equal measure partitions of Ahlfors regular metric measure spaces
GIGANTE, Giacomo;
2017-01-01
Abstract
The algorithm devised by Feige and Schechtman for partitioning higher dimensional spheres into regions of equal measure and small diameter is combined with David’s and Christ’s constructions of dyadic cubes to yield a partition algorithm suitable to any connected Ahlfors regular metric measure space of finite measure.File allegato/i alla scheda:
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