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researcher

Yi Zhao

5 papers hereh-index 222 citations5 works total

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

author position
  • last author5

Across the 5 of 5 papers where every author was matched, so the position is known.

fields
  • math.CO5
same name
  • Yi Zhao — 28 papers, h 19
  • Yi Zhao — 20 papers, h 10
  • Yi Zhao — 19 papers, h 4
  • Yi Zhao — 18 papers, h 17
  • Yi Zhao — 16 papers, h 9
  • Yi Zhao — 12 papers, h 7

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
20142025
collaborators

5 papers

math.CO2025

Partial independent transversals in multipartite graphs

Penny Haxell, Arpit Mittal, Yi Zhao

Given integers r>d≥0 and an r-partite graph, an independent (r−d)-transversal or (r−d)-IT is an independent set of size r−d that intersects each part in at most one ve…

math.CO2024

Complete tripartite subgraphs of balanced tripartite graphs with large minimum degree

Yihan Chen, Jialin He, Allan Lo +3

In 1975 Bollobás, Erdős, and Szemerédi asked what minimum degree guarantees an octahedral subgraph K3​(2) in any tripartite graph G with n vertices in each vertex class. We s…

math.CO2024

Turán number of complete multipartite graphs in multipartite graphs

Jie Han, Yi Zhao

In this paper we study a multi-partite version of the Erdős--Stone theorem. Given integers r<k and t≥1, let exk​(n,Kr+1​(t)) be the maximum number of edges of $K…

math.CO2018

Codegree Turán density of complete r-uniform hypergraphs

Allan Lo, Yi Zhao

Let r≥3. Given an r-graph H, the minimum codegree δr−1​(H) is the largest integer t such that every (r−1)-subset of V(H) is contained in at least t edges of $H…

math.CO2014

Minimum codegree threshold for Hamilton l-cycles in k-uniform hypergraphs

Jie Han, Yi Zhao

For 1≤ℓ<k/2, we show that for sufficiently large n, every k-uniform hypergraph on n vertices with minimum codegree at least 2(k−ℓ)n​ contains a Hamilton…

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