activity
20172021
most citedAccurate and Efficient Profile Matching in Knowledge Bases

9 citations · 12 across the 6 of their papers we have counts for

collaborators

7 papers

math.CO2021

Turán number of special four cycles in triple systems

Zoltán Füredi, András Gyárfás, Attila Sali

A {\em special four-cycle } in a triple system consists of four triples {\em inducing } a . This means that has four special vertices and four triple…

math.CO2020

Exponential multivalued forbidden configurations

Travis Dillon, Attila Sali

The forbidden number , which denotes the maximum number of unique columns in an -rowed -matrix with no submatrix that is a row and column permutation…

math.CO2018

Partitioning transitive tournaments into isomorphic digraphs

Attila Sali, Gábor Simonyi, Gábor Tardos

In an earlier paper the first two authors have shown that self-complementary graphs can always be oriented in such a way that the union of the oriented version and its isomorphical…

math.CO2017

Multivalued matrices and forbidden configurations

Richard Anstee, Jeffrey Dawson, Linyuan Lu +1

An -matrix is a matrix with symbols in . A matrix is simple if it has no repeated columns. Let be a finite set of -matrices. Let $\hbox{forb}(m…

math.CO2017★ 2 cited

Multi-Symbol Forbidden Configurations

Keaton Ellis, Baian Liu, Attila Sali

An -matrix is a matrix with symbols in . A matrix is simple if it has no repeated columns. Let the support of a matrix , be the largest si…

cs.LO2017★ 9 cited

Accurate and Efficient Profile Matching in Knowledge Bases

Jorge Martinez-Gil, Alejandra Lorena Paoletti, Gábor Rácz +2

A profile describes a set of properties, e.g. a set of skills a person may have, a set of skills required for a particular job, or a set of abilities a football player may have wit…

math.CO2017★ 1 cited

Forbidden Families of Minimal Quadratic and Cubic Configurations

Attila Sali, Sam Spiro

A matrix is \emph{simple} if it is a (0,1)-matrix and there are no repeated columns. Given a (0,1)-matrix , we say a matrix has as a \emph{configuration}, denoted $F\pre…