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20172026
most citedRicci curvature on birth-death processes

10 citations · 28 across the 22 of their papers we have counts for

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math.CO2025

Betti number estimates for non-negatively curved graphs

Moritz Hehl, Florentin Münch

In this paper, we establish Betti number estimates for graphs with non-negative Ollivier curvature, and for graphs with non-negative Bakry-Émery curvature, providing a discrete ana…

math.CO2024

A note on Steinerberger's curvature for graphs

David Cushing, Supanat Kamtue, Erin Law +3

In this note, we provide Steinerberger curvature formulas for block graphs, discuss curvature relations between two graphs and the graph obtained by connecting them via a bridge, a…

math.CO2023

Bakry-Émery and Ollivier Ricci Curvature of Cayley Graphs

David Cushing, Supanat Kamtue, Riikka Kangaslampi +3

In this article we study two discrete curvature notions, Bakry-Émery curvature and Ollivier Ricci curvature, on Cayley graphs. We introduce Right Angled Artin-Coxeter Hybrids (RAAC…

math.CO2022

Ollivier curvature, betweenness centrality and average distance

Florentin Münch

We give a new upper bound for the average graph distance in terms of the average Ollivier curvature. Here, the average Ollivier curvature is weighted with the edge betweenness cent…

math.CO20221 cited

Reflective Graphs, Ollivier curvature, effective diameter, and rigidity

Florentin Münch

We give a discrete Bonnet Myers type theorem for the effective diameter assuming positive Ollivier curvature. We prove that this diameter bound is attained if and only if the graph…

math.CO2019

Large scale Ricci curvature on graphs

Mark Kempton, Gabor Lippner, Florentin Munch

We define a hybrid between Ollvier and Bakry Emery curvature on graphs with dependence on a variable neighborhood. The hexagonal lattice is non-negatively curved under this new cur…