Quantum Information Processing

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

Junying Liu, Minghui Yang, Keqin Feng

Published May 9, 2017• 17 citations

DOI: 10.1007/s11128-017-1608-9

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Quantum Information Processing

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

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Published May 9, 2017• 17 citations

Publisher

DOI: 10.1007/s11128-017-1608-9

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Mutually unbiased maximally entangled bases in

\mathbb {C}^d\otimes \mathbb {C}^d

C d ⊗ C d

Mutually Unbiased Property of Maximally Entangled Bases and Product Bases in ℂ d ⊗ ℂ d

\mathbb {C}^{d}\otimes \mathbb {C}^{d}

Mutually unbiased maximally entangled bases in

\mathbb {C}^d⊗ \mathbb {C}^{kd}

Cd⊗Ckd

Mutually Unbiased Unextendible Maximally Entangled Bases in ℂ d ⊗ ℂ d + 1

\mathbb {C}^{d}\otimes \mathbb {C}^{d + 1}

Two Types of Maximally Entangled Bases and Their Mutually Unbiased Property in ℂ d ⊗ ℂ d ′

\mathbb {C}^{d}\otimes \mathbb {C}^{d^{\prime }}

Mutually Unbiased Maximally Entangled Bases for the Bipartite System ℂ d ⊗ ℂ d k

\mathbb {C}^{d}\otimes \mathbb {C}^{d^{k}}