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math.CO2018
Projection inequalities for antichains
Konrad Engel, Themis Mitsis, Christos Pelekis +1
A set is called an antichain (resp. antichain) if it does not contain two distinct elements and ${\mathbf y}=(y_1,\ldot…
math.CO2017
A generalization of Erdős' matching conjecture
Christos Pelekis, Israel Rocha
Let be an -uniform hypergraph on vertices and fix a positive integer such that . A -\emph{matching} of is a c…
math.CO2017★ 1 cited
A fractal perspective on optimal antichains and intersecting subsets of the unit -cube
Konrad Engel, Themis Mitsis, Christos Pelekis
An \emph{-cube antichain} is a subset of the unit -cube that does not contain two elements and $\mathbf{y}=(y_1, y_2,\ldots, y_n…