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Bi-Lipschitz equivalent Alexandrov surfaces, II | Yu.Burago
; | Date: |
20 Sep 2004 | Subject: | Differential Geometry | math.DG | Abstract: | This is a continuation of the joint paper with the same title by A.Belenkiy and Yu.Burago. It is proved here that two homeomorphic closed Alexandrov surfaces (of bounded integral curvature) are bi-Lipschitz with a constant depending only on upper bounds of their Euler number, diameters, negative integral curvatures, and two positive numbers e and l such that positive curvature of each embedded disk with perimeter not greater than l is not greater than pi-e. | Source: | arXiv, math.DG/0409343 | Services: | Forum | Review | PDF | Favorites |
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