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20212026
most citedOn a rainbow extremal problem for color-critical graphs

11 citations · 12 across the 5 of their papers we have counts for

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6 papers · 1 filter

math.CO2026

Fractional colorings of -free graphs with local demands

Ewan Davies, Abhishek Dhawan, Abhishek Methuku +2

We study fractional coloring with local demands, a framework introduced by Kelly and Postle in which one seeks a probability distribution on the independent sets of a graph such th…

math.CO2026

Degree-sequence bounds for independent sets via multivariate local occupancy

Ewan Davies, Juspreet Singh Sandhu, Jaehyeon Seo +1

We present new degree-sequence lower bounds on the expected size of an independent set from the hard-core model. For arbitrary graphs, we establish a multivariate lower bound inspi…

math.CO2024

Transversal cycles and paths in tournaments

Debsoumya Chakraborti, Jaehoon Kim, Hyunwoo Lee +1

Thomason [ 296.1 (1986)] proved that every sufficiently large tournament contains Hamilton paths and cycles with all possible orientations, except…

math.CO2023

Hamilton transversals in tournaments

Debsoumya Chakraborti, Jaehoon Kim, Hyunwoo Lee +1

It is well-known that every tournament contains a Hamilton path, and every strongly connected tournament contains a Hamilton cycle. This paper establishes transversal generalizatio…

math.CO2022★ 11 cited

On a rainbow extremal problem for color-critical graphs

Debsoumya Chakraborti, Jaehoon Kim, Hyunwoo Lee +2

There has been extensive studies on the following question: given graphs over a common vertex set of size , what conditions on ensures a `colorful' co…

math.CO2021★ 1 cited

On 1-subdivisions of transitive tournaments

Jaehoon Kim, Hyunwoo Lee, Jaehyeon Seo

The oriented Ramsey number for an acyclic digraph is the minimum integer such that any -vertex tournament contains a copy of as a subgraph. We prove tha…