On the maximum degree of induced subgraphs of the Kneser graph

Hou Tin Chau; David Ellis; Ehud Friedgut; Noam Lifshitz

doi:10.5070/C65165027

On the maximum degree of induced subgraphs of the Kneser graph

Hou Tin Chau, David Ellis, Ehud Friedgut, Noam Lifshitz

Research output: Contribution to journal › Article › peer-review

Abstract

For integers n ^ k ^ 1, the Kneser graph K(n, k) is the graph with vertexset consisting of all the k-element subsets of {1,2,…, n}, where two k-element sets are adjacent in K(n, k) if they are disjoint.

Original language	English
Pages (from-to)	1-35
Number of pages	35
Journal	Combinatorial Theory
Volume	5
Issue number	1
DOIs	https://doi.org/10.5070/C65165027
State	Published - 2025
Externally published	Yes

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© The authors.

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title = "On the maximum degree of induced subgraphs of the Kneser graph",

abstract = "For integers n \textasciicircum{} k \textasciicircum{} 1, the Kneser graph K(n, k) is the graph with vertexset consisting of all the k-element subsets of \{1,2,…, n\}, where two k-element sets are adjacent in K(n, k) if they are disjoint.",

author = "Chau, \{Hou Tin\} and David Ellis and Ehud Friedgut and Noam Lifshitz",

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On the maximum degree of induced subgraphs of the Kneser graph

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