activity
20062026
most citedResolving sets for Johnson and Kneser graphs

49 citations · 78 across the 41 of their papers we have counts for

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Showing 2013Show all

6 papers · 1 filter

math.CO2013

On the Relationships between Zero Forcing Numbers and Certain Graph Coverings

Fatemeh Alinaghipour Taklimi, Shaun Fallat, Karen Meagher

The zero forcing number and the positive zero forcing number of a graph are two graph parameters that arise from two types of graph colourings. The zero forcing number is an upper…

math.CO2013★ 1 cited

An Erdős-Ko-Rado theorem for subset partitions

Adam Dyck, Karen Meagher

A -subset partition, or -subpartition, is a -subset of an -set that is partitioned into distinct classes, each of size . Two -subpart…

math.CO2013★ 11 cited

The Erdős-Ko-Rado property for some permutation groups

Bahman Ahmadi, Karen Meagher

A subset in a group is intersecting if for any pair of permutations in the subset there is an such that . If the stabiliz…

math.CO2013

The Erdős-Ko-Rado property for some 2-transitive groups

Bahman Ahmadi, Karen Meagher

A subset of a group G of Sym(n) is intersecting if for any pair of permutations there is an in {1,2,...,n} such that . It has been shown, using an algeb…

math.CO2013

Minimum number of distinct eigenvalues of graphs

Bahman Ahmadi, Fatemeh Alinaghipour, Michael S. Cavers +3

The minimum number of distinct eigenvalues, taken over all real symmetric matrices compatible with a given graph , is denoted by . Using other parameters related to , b…

math.CO2013

A new proof for the Erdős-Ko-Rado Theorem for the alternating group

Bahman Ahmadi, Karen Meagher

A subset of the alternating group on points is {\it intersecting} if for any pair of permutations in , there is an element such that $π(i)=σ(i…