期刊
QUANTUM INFORMATION PROCESSING
卷 21, 期 9, 页码 -出版社
SPRINGER
DOI: 10.1007/s11128-022-03668-6
关键词
Mutually unbiased bases; Absolutely maximally entangled states; Orthogonal Latin squares; Weak orthogonal Latin squares
资金
- Natural Science Foundation of Hebei Province [F2021205001]
- NSFC [11871019, 62272208, 12075159, 12171044]
- Beijing Natural Science Foundation [Z190005]
- Academy for Multidisciplinary Studies
- Academician Innovation Platform of Hainan Province
- Shenzhen Institute for Quantum Science and Engineering, Southern University of Science and Technology [SIQSE202001]
- Capital Normal University
We develop a new technique to construct mutually unbiased tripartite absolutely maximally entangled bases. The concise direct constructions of mutually unbiased tripartite absolutely maximally entangled bases are remarkably presented with generality. Examples in specific cases demonstrate the advantages of our approach.
We develop a new technique to construct mutually unbiased tripartite absolutely maximally entangled bases. We first explore the tripartite absolutely maximally entangled bases and mutually unbiased bases in C-d circle times C-d circle times C-d based on mutually orthogonal Latin squares. Then we generalize the approach to the case of C-d1 circle times C-d2 circle times C(d1d2 )by mutually weak orthogonal Latin squares. The concise direct constructions of mutually unbiased tripartite absolutely maximally entangled bases are remarkably presented with generality. Detailed examples in C-3 circle times C-3 circle times C-3, C-2 circle times C-2 circle times C-4 and C-2 circle times C-5 circle times C-10 are provided to illustrate the advantages of our approach.
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