An upper bound of n follows from existing results in the literature. In this note, we show that the lower bound is also equal to n. We relate this result to ...

For a polytope in the [0, 1]n cube, Eisenbrand and Schulz showed recently that the maximum Chvátal rank is bounded above by O(n2logn) and bounded below by (1 + ...

On the Rank of Mixed 0,1 Polyhedra *. G erard Cornu ejols Yanjun Li. Graduate ... Theorem 1 The maximum mixed integer rank of P, taken over all mixed 0,1 programs.

In this note, we show that the lower bound is also equal to n. This result still holds for mixed 0,1 polyhedra with n binary variables.

In this note, we show that the lower bound is also equal to n. We relate this result to bounds on the disjunctive rank and on the Lovász-Schrijver rank of ...

For a polytope in the [0,1]n cube, Eisenbrand and Schulz showed recently that the maximum Chvátal rank is bounded above by O(n2logn) and bounded below by ...

In this note, we show that the lower bound is also equal to n. We relate this result to bounds on the disjunctive rank and on the Lovász-Schrijver rank of ...

For a polytope in the [0; 1]n cube, Eisenbrand and Schulz showed recently that the maximum Chvatal rank is bounded above by O(n2logn) and bounded below by ...

In this note, we show that the lower bound is also equal to n. We relate this result to bounds on the disjunctive rank and on the Lovász-Schrijver rank of ...

We define a purely geometrical notion of the rank of (mixed-) integer rational polyhedra that differs substantially from the existing notions found in the ...