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We classify all cubic graphs with either non-negative Ollivier-Ricci curvature or non-negative Bakry-'Emery curvature everywhere. We show in both curvature notions that the non-negatively curved graphs are the prism graphs and the M"obius ladders. We also highlight an online tool for calculating the curvature of graphs under several variants of these curvature notions that we use in the classification. As a consequence of the classification result we show, that non-negatively curved cubic expanders do not exist.

生成讲解博客的中文版本

生成AI智能校验的中文版本