Abstract

We show the existence of a polynomial-size extended formulation for the base polytope of a (k,ℓ)(k,\ell)-sparsity matroid. For an undirected graph G=(V,E)G=(V,E), the size of the formulation is O(∣V∣∣E∣)O(|V||E|) when k≥ℓk \geq \ell and O(∣V∣2∣E∣)O(|V|^2 |E|) when k≤ℓk \leq \ell. To this end, we employ the technique developed by Faenza et al. recently that uses a randomized communication protocol.

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