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Main Authors: Yang, Kang-Kang, Shen, Zhong-Xi, Wang, Zhi-Xi, Fei, Shao-Ming
Format: Preprint
Published: 2024
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Online Access:https://arxiv.org/abs/2411.07803
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author Yang, Kang-Kang
Shen, Zhong-Xi
Wang, Zhi-Xi
Fei, Shao-Ming
author_facet Yang, Kang-Kang
Shen, Zhong-Xi
Wang, Zhi-Xi
Fei, Shao-Ming
contents Quantum coherence serves as a crucial physical resource, with its quantification emerging as a focal point in contemporary research. Superadditivity constitutes one of the most fundamental attributes in characterizing the coherence distribution in multipartite quantum systems. In this paper, we provide a way to derive tighter superadditivity inequalities of $l_1$-norm coherence measure for arbitrary multiqubit states. We present a category of superadditivity relations related to the $α$-th ($α\geqslant 2$) power of $l_{1}$-norm coherence $C_{l_{1}}$ under certain conditions. Our results are better than existing ones and are illustrated in detail with examples.
format Preprint
id arxiv_https___arxiv_org_abs_2411_07803
institution arXiv
publishDate 2024
record_format arxiv
spellingShingle Tighter superadditivity relations for $l_{1}$-norm coherence measure
Yang, Kang-Kang
Shen, Zhong-Xi
Wang, Zhi-Xi
Fei, Shao-Ming
Quantum Physics
Quantum coherence serves as a crucial physical resource, with its quantification emerging as a focal point in contemporary research. Superadditivity constitutes one of the most fundamental attributes in characterizing the coherence distribution in multipartite quantum systems. In this paper, we provide a way to derive tighter superadditivity inequalities of $l_1$-norm coherence measure for arbitrary multiqubit states. We present a category of superadditivity relations related to the $α$-th ($α\geqslant 2$) power of $l_{1}$-norm coherence $C_{l_{1}}$ under certain conditions. Our results are better than existing ones and are illustrated in detail with examples.
title Tighter superadditivity relations for $l_{1}$-norm coherence measure
topic Quantum Physics
url https://arxiv.org/abs/2411.07803