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20152023
most citedRainbow independent sets in certain classes of graphs

1 citations · 2 across the 7 of their papers we have counts for

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13 papers · 1 filter

math.CO2023

Strong Erdős-Hajnal properties in chordal graphs

Minho Cho, Andreas F. Holmsen, Jinha Kim +1

A graph class has the strong Erdős-Hajnal property (SEH-property) if there is a constant such that for every member of , eithe…

math.CO2021

A system of disjoint representatives of line segments with given directions

Jinha Kim, Minki Kim, O-Joung Kwon

We prove that for all positive integers and , there exists an integer satisfying the following. If is a set of direction vectors in the plane and $\math…

math.CO2021

Domination numbers and noncover complexes of hypergraphs

Jinha Kim, Minki Kim

Let be a hypergraph on a finite set . A {\em cover} of is a set of vertices that meets all edges of . If is not a cover of $\mathcal…

math.CO2020

Badges and rainbow matchings

Ron Aharoni, Joseph Briggs, Jinha Kim +1

Drisko proved that matchings of size in a bipartite graph have a rainbow matching of size . For general graphs it is conjectured that matchings suffice for this…

math.CO2020

A sharp Ore-type condition for a connected graph with no induced star to have a Hamiltonian path

Ilkyoo Choi, Jinha Kim

We say a graph has a Hamiltonian path if it has a path containing all vertices of . For a graph , let denote the minimum degree sum of two nonadjacent vertices o…

math.CO2020

Rainbow independent sets on dense graph classes

Jinha Kim, Minki Kim, O-joung Kwon

Given a family of independent sets in a graph, a rainbow independent set is an independent set such that there is an injection where fo…