2 citations · 2 across the 8 of their papers we have counts for
8 papers
Subdivisions of Six-Blocks Cycles C(k,1,1,1,1,1) in Strong Digraphs
Hiba Ayoub, Soukaina Zayat, Darine Al-Mniny
A cycle C(k1,k2,...,kn) is the oriented cycle formed of n blocks of lengths k1,k2,...,kn-1 and kn respectively. In 2018 Cohen et al. conjectured that for every positive integers k1…
About subdivisions of four blocks cycles in digraphs with large chromatic number
Darine Al-Mniny, Soukaina Zayat
A cycle with four blocks is an oriented cycle formed of four blocks of lengths and respectively. Recently, Cohen et al.…
Forests and the Strong Erdos-Hajnal Property
Soukaina Zayat
An equivalent directed version of the celebrated unresolved conjecture of Erdos and Hajnal proposed by Alon et al. states that for every tournament H there exists epsilon(H) > 0 su…
Galaxies and the Strong Erdos-Hajnal Property
Soukaina Zayat
An equivalent directed version of the celebrated unresolved conjecture of Erdos and Hajnal proposed by Alon, Pack, and Solymosi states that for every tournament H there exists epsi…
Forbidding Couples of Tournaments and the Erdös-Hajnal Conjecture
Salman Ghazal, Soukaina Zayat
A celebrated unresolved conjecture of Erdös and Hajnal states that for every undirected graph there exists such that every undirected graph on vertices that…
About the Erdös-Hajnal conjecture for seven-vertex tournaments
Soukaina Zayat, Salman Ghazal
A celebrated unresolved conjecture of Erdös and Hajnal states that for every undirected graph there exists such that every undirected graph on vertices that…
Tournaments and the Erdös-Hajnal Conjecture
Soukaina Zayat, Salman Ghazal
The celebrated Erdös-Hajnal conjecture states that for every undirected graph there exists such that every undirected graph on vertices that does not contain…
Erdös-Hajnal Conjecture for New Infinite Families of Tournaments
Soukaina Zayat, Salman Ghazal
Erdös-Hajnal conjecture states that for every undirected graph there exists such that every undirected graph on vertices that does not contain as an indu…