论文标题

定量的下限到欧几里得和高斯cheeger常数

Quantitative lower bounds to the Euclidean and the Gaussian Cheeger constants

论文作者

Julin, Vesa, Saracco, Giorgio

论文摘要

我们以合适的不对称索引在欧几里得和高斯设置中为$ω$的Cheeger常数提供了定量下限。我们提供的示例表明这些定量估计值很清晰。

We provide a quantitative lower bound to the Cheeger constant of a set $Ω$ in both the Euclidean and the Gaussian settings in terms of suitable asymmetry indexes. We provide examples which show that these quantitative estimates are sharp.

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