activity
20162026
most citedNowhere-zero -flow of graphs with small independence number

1 citations · 1 across the 7 of their papers we have counts for

collaborators

7 papers

math.CO2026

Reduction Operations and Characterizations of -Flows in Graphs

Chenxing Li, Jiaao Li, Rong Luo +1

Thomassen (J. Combin. Theory Ser. B 108 (2014), 81-91) showed that every graph admitting a nowhere-zero -flow also admits an -flow. He also proved that the converse holds f…

math.CO2026

High-Dimensional -Normed Flows

Chenxing Li, Jiaao Li, Rong Luo +1

We generalize Tutte's integer flows and the -dimensional Euclidean flows of Mattiolo, Mazzuoccolo, Rajník, and Tabarelli to \emph{-dimensional -normed nowhere-zero flows}…

math.CO2025

Realizing degree sequences with -connected graphs

Rui Guan, Chenglin Jiang, Hong-Jian Lai +2

A graph is -connected if, for any mapping with , there exists a strongly connected orientati…

math.CO2020

Group Connectivity under -Edge-Connectivity

Miaomiao Han, Jiaao Li, Xueliang Li +1

Let be two distinct finite Abelian groups with . A fundamental theorem of Tutte shows that a graph admits a nowhere-zero -flow if and only if it admits a nowhere-…

math.CO2019

Flows on flow-admissible signed graphs

Matt DeVos, Jiaao Li, You Lu +3

In 1983, Bouchet proposed a conjecture that every flow-admissible signed graph admits a nowhere-zero -flow. Bouchet himself proved that such signed graphs admit nowhere-zero $21…

math.CO2017★ 1 cited

Nowhere-zero -flow of graphs with small independence number

Jiaao Li, Rong Luo, Yi Wang

Tutte's -flow conjecture states that every -edge-connected graph admits a nowhere-zero -flow. In this paper, we characterize all graphs with independence number at most $4…

math.CO2016

Nowhere-zero -flow and -connectedness in Graphs with Four Edge-disjoint Spanning Trees

Miaomiao Han, Hong-Jian Lai, Jiaao Li

Given a zero-sum function with , an orientation of with in for every ver…