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5 papers

math.CO2026

Maximum spread of -minor-free graphs II: the non-admissible cases

William Linz, Linyuan Lu, Zhiyu Wang

We have previously determined the maximum-spread -minor-free graph(s) on vertices when is sufficiently large, , and or $t\ge \frac{3}{2}(s-3) +…

math.CO2026

On some structural properties of graphs with non-negative resistance curvature

Gyaneshwar Agrahari, Christin Bibby, Sean Boros +3

The paper investigates graphs that admit edge weights yielding nonnegative or positive vertex resistance curvature, disproving several conjectures, providing examples of non‑tough…

math.DG2025

Ollivier Ricci-flow on weighted graphs

Shuliang Bai, Yong Lin, Linyuan Lu +2

We study the existence of solutions of Ricci flow equations of Ollivier-Lin-Lu-Yau curvature defined on weighted graphs. Our work is motivated by\cite{NLLG} in which the discrete t…

math.CO2025

On the 3-colorability of triangle-free and fork-free graphs

Joshua Schroeder, Zhiyu Wang, Xingxing Yu

A graph is said to satisfy the Vizing bound if , where and denote the chromatic number and clique number of , respectively. It was conject…

math.CO2025

Maximum spread of -minor-free graphs

William Linz, Linyuan Lu, Zhiyu Wang

The spread of a graph is the difference between the largest and smallest eigenvalue of the adjacency matrix of . In this paper, we consider the family of graphs which contai…