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Computing the EHZ capacity is NP-hard

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abstract

The Ekeland-Hofer-Zehnder capacity (EHZ capacity) is a fundamental symplectic invariant of convex bodies. We show that computing the EHZ capacity of polytopes is NP-hard. For this we reduce the feedback arc set problem in bipartite tournaments to computing the EHZ capacity of simplices.

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math.CO 1

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2025 1

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ACCEPT 1

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An equality for balanced digraphs

math.CO · 2025-07-30 · accept · novelty 7.0

The number of k-arc acyclic subdigraphs in which every vertex can reach a fixed root is independent of the root, for any balanced digraph.

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  • An equality for balanced digraphs math.CO · 2025-07-30 · accept · none · ref 5 · internal anchor

    The number of k-arc acyclic subdigraphs in which every vertex can reach a fixed root is independent of the root, for any balanced digraph.