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On the rational invariants of quantum systems of n-qubits

Abstract

For an n-qubit system, a rational function on the space of mixed states which is invariant with respect to the action of the group of local symmetries may be viewed as a detailed measure of entanglement. We show that the field of all such invariant rational functions is purely transcendental over the complex numbers and has transcendence degree 4ⁿ - 2n-1. An explicit transcendence basis is also exhibited.

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