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Partial transpose as a direct link between concurrence and negativity
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Detection of entanglement in bipartite states is a fundamental task in quantum information. The first method to verify entanglement in mixed states was the partial-transpose criterion. Subsequently, numerous quantifiers for bipartite entanglement were introduced, among them concurrence and negativity. Surprisingly, these quantities are often treated as distinct or independent of each other. The aim of this contribution is to highlight the close relations between these concepts, to show the connections between seemingly independent results, and to present various estimates for the mixed-state concurrence within the same framework.
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Bounding the entanglement of a state from its spectrum
Analytical bounds on negativity and Schmidt number are obtained from subsets of density-matrix eigenvalues via linear maps and inverses.
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