Mutually unbiased maximally entangled bases in $$\mathbb {C}^d\otimes \mathbb {C}^{kd}$$ C d ⊗ C k d

Mutually unbiased maximally entangled bases in $$\mathbb {C}^d\otimes \mathbb {C}^{kd}$$ C... We study maximally entangled bases in bipartite systems $$\mathbb {C}^d \otimes \mathbb {C}^{kd}\ (k\in Z^{+})$$ C d ⊗ C k d ( k ∈ Z + ) , which are mutually unbiased. By systematically constructing maximally entangled bases, we present an approach in constructing mutually unbiased maximally entangled bases. In particular, five maximally entangled bases in $$\mathbb {C}^2 \otimes \mathbb {C}^{4}$$ C 2 ⊗ C 4 and three maximally entangled bases in $$\mathbb {C}^2 \otimes \mathbb {C}^{6}$$ C 2 ⊗ C 6 that are mutually unbiased are presented. Quantum Information Processing Springer Journals

Mutually unbiased maximally entangled bases in $$\mathbb {C}^d\otimes \mathbb {C}^{kd}$$ C d ⊗ C k d

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Springer US
Copyright © 2015 by The Author(s)
Physics; Quantum Information Technology, Spintronics; Quantum Computing; Data Structures, Cryptology and Information Theory; Quantum Physics; Mathematical Physics
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  • Quantum entanglement
    Horodecki, R; Horodecki, P; Horodecki, M; Horodecki, K
  • Quantum information and computation
    Bennett, CH; DiVincenzo, DP
  • Mixed maximally entangled states
    Li, ZG; Zhao, MJ; Fei, SM; Fan, H; Liu, WM

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