摘要
We give an example which shows that the Burago’s bounded distance theorem does not hold in a non-intrinsic metric case. The argument is based on the classical answer to the densest circle packing problem in ?2.
We give an example which shows that the Burago’s bounded distance theorem does not hold in a non-intrinsic metric case. The argument is based on the classical answer to the densest circle packing problem in R2.
基金
This work was partially supported by the Natural Science Foundation of Hunan Province(Grant No.06555009)
Scientific Research Fund of Hunan Provincial Education Department(Grant No.00C194)
