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researcher

Ran Chen

11 papers hereh-index 437 citations17 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • first author10

Across the 10 of 11 papers where every author was matched, so the position is known.

fields
  • math.CO11
same name
  • Ran Chen — 6 papers, h 2
  • Ran Chen — 6 papers, h 3
  • Ran Chen — 5 papers, h 6
  • Ran Chen — 4 papers, h 2
  • Ran Chen — 4 papers, h 3
  • Ran Chen — 4 papers, h 3

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
20232026
collaborators
Showing 2025Show all

5 papers · 1 filter

math.CO2025

On Perfect Divisibility of Bull-Free Graphs Without Long Paths

Ran Chen, Di Wu, Junran Yu +1

A graph G is {\em perfectly divisible} if, for every induced subgraph H of G, V(H) can be partitioned into A and B such that H[A] is perfect and ω(H[B])<ω(H). Chudn…

math.CO2025

Structure, Coloring, and Perfect Divisibility of (P2​∪P4​,C3​)-Free Graphs

Di Wu, Xiaowen Zhang

Goedgebeur and Schaudt [J. Graph Theory 87 (2018), 188-207] conjectured that every 4-vertex-critical (P7​,C3​)-free graph belongs to a family of seven explicitly defined graphs…

math.CO2025

The optimal binding function for (cap, even hole)-free graphs

Ran Chen, Baogang Xu, Yian Xu

A {\em hole} is an induced cycle of length at least 4, an {\em even hole} is a hole of even length, and a {\em cap} is a graph obtained from a hole by adding an additional vertex w…

math.CO2025

Perfect divisibility of (fork, antifork∪K1​)-free graphs

Ran Chen, Baogang Xu, Miaoxia Zhuang

A {\em fork} is a graph obtained from K1,3​ (usually called {\em claw}) by subdividing an edge once, an {\em antifork} is the complement graph of a fork, and a {\em co-cricket}…

math.CO2025

Coloring of graphs without long odd holes

Ran Chen, Baogang Xu

A {\em hole} is an induced cycle of length at least 4, a k-hole is a hole of length k, and an {\em odd hole} is a hole of odd length. Let ℓ≥2 be an integer. Let ${\cal…

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