Andr'e E. K'ezdy

most citedEscaping from the corner of a grid by edge disjoint paths

3 citations · 4 across the 3 of their papers we have counts for

collaborators

3 papers

math.CO2017★ 3 cited

Escaping from the corner of a grid by edge disjoint paths

Adam S. Jobson, André E. Kézdy, Jenő Lehel

Let $Q$ be a finite subgraph of the integer grid $G$ in the plane, and let $T$ be a set of pairs of distinct vertices in $G$ , called `terminal pairs'. Escaping a subset $X\subset T…

math.CO2017

Escaping from a quadrant of the $6 \times 6$ grid by edge disjoint paths

Adam S. Jobson, André E. Kézdy, Jenő Lehel

Let $G$ be the Cartesian product of two finite paths, called a grid, and let $T$ be the set of eight distinct vertices of $G$ , called terminals. Assume that $T$ is partitioned into…

math.CO2017★ 1 cited

The $6 \times 6$ grid is $4$ -path-pairable

Adam S. Jobson, André E. Kézdy, Jenő Lehel

Let $G = P_{6} □ P_{6}$ be the $6 \times 6$ grid, the Cartesian product of two paths of six vertices. Let $T$ be the set of eight distinct vertices of $G$ , called terminals, and assume…

Escaping from the corner of a grid by edge disjoint paths

Escaping from a quadrant of the 6×6 grid by edge disjoint paths

The 6×6 grid is 4-path-pairable

Escaping from a quadrant of the $6 \times 6$ grid by edge disjoint paths

The $6 \times 6$ grid is $4$ -path-pairable