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Quantum Wasserstein isometries of the n-qubit state space: a Wigner-type result

Abstract

We determine the isometry group of the n-qubit state space with respect to the quantum Wasserstein distance induced by the so-called symmetric transport cost for all n ∈ N. It turns out that the isometries are precisely the Wigner symmetries, that is, the unitary or anti-unitary conjugations.

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