摘要 : We show that among all plane Hilbert geometries, the hyperbolic plane has maximal volume entropy. More precisely, we show that the volume entropy is bounded above by 2/(3 - d) < 1, where d is the Minkowski dimension of the extrema... 展开
作者 | GAUTIER BERCK ANDREAS BERNIG CONSTANTIN VERNICOS |
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期刊名称 | 《Pacific journal of mathematics》 |
总页数 | 26 |
语种/中图分类号 | 英语 / O1 |
关键词 | metric geometry Hilbert geometry convex geometry |
馆藏号 | N2008EPST0011648 |