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- W4236026866 abstract "It is proved that any two homeomorphic closed Aleksandrov surfaces of bounded integral curvature are bi-Lipschitz-equivalent with constant depending only on their Euler number, upper bounds for their diameters and negative integral curvatures, and two positive numbers $varepsilon$ and $l$ such that each loop of length at most $l$ bounds a disk of positive curvature at most $2pi -varepsilon$." @default.
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- W4236026866 date "2005-11-17" @default.
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- W4236026866 title "Bi-Lipschitz-equivalent Aleksandrov surfaces, II" @default.
- W4236026866 doi "https://doi.org/10.1090/s1061-0022-05-00885-x" @default.
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