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A computable measure of entanglement

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13 Pith papers citing it
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abstract

We present a measure of entanglement that can be computed effectively for any mixed state of an arbitrary bipartite system. We show that it does not increase under local manipulations of the system, and use it to obtain a bound on the teleportation capacity and on the distillable entanglement of mixed states.

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Genuine multientropy, dihedral invariants and Lifshitz theory

hep-th · 2025-08-30 · unverdicted · novelty 6.0

Authors derive genuine multientropy for Lifshitz states as mutual information plus negativity, obtain its non-integer Rényi continuation, and prove dihedral invariants equal Rényi reflected entropies for general tripartite pure states.

Separability and entanglement of resonating valence-bond states

cond-mat.str-el · 2022-12-22 · unverdicted · novelty 6.0

Proves exact separability for disconnected subsystems in dimer RK states and exponentially suppressed entanglement for RVB states on arbitrary lattices, with negativity expressed via partition functions.

Harmony for 2-Qubit Entanglement

quant-ph · 2019-06-21 · unverdicted · novelty 5.0

Harmony is a new entanglement measure for two qubits expressed as a simple function of the density operator that detects separability and maximal entanglement and is monogamous for three-qubit states.

Separability from Multipartite Measures

quant-ph · 2026-05-03 · unverdicted · novelty 5.0 · 2 refs

Third-order negativity is a necessary and sufficient criterion for full separability of tripartite pure states and extends to mixed states and qudits.

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