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Karen Meagher

dblp:21/422 · DBLP profile ↗
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10ranked-venue papers
2as first author
2since 2021 · last 2024
0000-0002-7948-9149ORCID · corroborated

Domains — the database's venue-derived domains; a paper can count in several

Theory of computation · 6 · 1 first-author · 2 since 2021Security and privacy · 3 · 1 first-authorArtificial intelligence and machine learning · 1
YearPublicationVenuePosition
2024 The q-analogue of zero forcing for certain families of graphs
Shaun M. Fallat, Neha Joshi, Roghayeh Maleki, Karen Meagher, Seyed Ahmad Mojallal, Shahla Nasserasr, Mahsa N. Shirazi, Andriaherimanana Sarobidy Razafimahatratra, Brett Stevens
 Discret. Appl. Math.4
2024 Induced forests in some distance-regular graphs
Karen Gunderson, Karen Meagher, Joy Morris, Venkata Raghu Tej Pantangi
 Discret. Appl. Math.2
2019 Erdős-Ko-Rado theorems on the weak Bruhat lattice
Susanna Fishel, Glenn H. Hurlbert, Vikram Kamat, Karen Meagher
 Discret. Appl. Math.4
2019 Correction to: Miklós-Manickam-Singhi conjectures on partial geometries
Ferdinand Ihringer, Karen Meagher
 Des. Codes Cryptogr.2
2019 An Erdős-Ko-Rado theorem for the group $$\hbox {PSU}(3, q)$$ PSU ( 3 , q )
Karen Meagher
 Des. Codes Cryptogr.1
2018 Infection in hypergraphs
Ryan Bergen, Shaun M. Fallat, Adam Gorr, Ferdinand Ihringer, Karen Meagher, Alison Purdy, Boting Yang, Guanglong Yu
 Discret. Appl. Math.5
2018 Miklós-Manickam-Singhi conjectures on partial geometries
Ferdinand Ihringer, Karen Meagher
 Des. Codes Cryptogr.2
2018 Compressed cliques graphs, clique coverings and positive zero forcing
Shaun M. Fallat, Karen Meagher, Abolghasem Soltani, Boting Yang
 Theor. Comput. Sci.2
2014 The Complexity of the Positive Semidefinite Zero Forcing
Shaun M. Fallat, Karen Meagher, Boting Yang
 COCOA2
2014 An Erdös-Ko-Rado Theorem for the Derangement Graph of PGL3(q) Acting on the Projective Plane
abstract
In this paper we prove an Erdös--Ko--Rado-type theorem for intersecting sets of permutations. We show that an intersecting set of maximal size in the projective general linear group ${PGL}_3(q)$, in its natural action on the points of the projective line, is either a coset of the stabilizer of a point or a coset of the stabilizer of a line. This gives the first evidence for the veracity of Conjecture 2 from K. Meagher and P. Spiga, An Erdös-Ko-Rado Theorem for the Derangement Graph of ${PGL}(2,q)$ Acting on the Projective Line [J. Combin. Theory Ser. A, 118 (2011), pp. 532--544].
Karen Meagher, Pablo Spiga
 SIAM J. Discret. Math.1