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- W4321494920 abstract "Monogamy and polygamy are important properties of entanglement, which characterize the entanglement distribution of multipartite systems. We study general monogamy and polygamy relations based on the $$alpha $$ th $$(0le alpha le gamma )$$ power of entanglement measures and the $$beta $$ th $$(beta ge delta )$$ power of assisted entanglement measures, respectively. We illustrate that these monogamy and polygamy relations are tighter than the inequalities in the article Jin et al. (Quantum Inf Process 19:101, 2020), so that the entanglement distribution can be more precisely described for entanglement states that satisfy stronger constraints. For specific entanglement measures such as concurrence and the convex-roof extended negativity, by applying these relations, one can yield the corresponding monogamous and polygamous inequalities, which take the existing ones in the articles Zhu and Fei (Quantum Inf Process 18:23, 2019) and Jin et al. (Quantum Inf Process 18:105, 2019) as special cases. More details are presented in the examples." @default.
- W4321494920 created "2023-02-23" @default.
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- W4321494920 date "2023-02-22" @default.
- W4321494920 modified "2023-10-09" @default.
- W4321494920 title "General monogamy and polygamy properties of quantum systems" @default.
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- W4321494920 doi "https://doi.org/10.1007/s11128-023-03861-1" @default.
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