Tighter weighted polygamy inequalities of multipartite entanglement in arbitrary-dimensional quantum systems

Abstract

We investigate polygamy relations of multipartite entanglement in arbitrary-dimensional quantum systems. By improving an inequality and using the $\beta$th ($0\le \beta \le 1$) power of entanglement of assistance, we provide a new class of weighted polygamy inequalities of multipartite entanglement in arbitrary-dimensional quantum systems. We show that these new polygamy relations are tighter than the ones given in [Phys. Rev. A 97, 042332 (2018)].

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Cited by in corpus (2)

• Monogamy of Logarithmic Negativity and Logarithmic Convex-Roof Extended Negativity
• Parameterized bipartite entanglement measures and entanglement constraints