2006
DOI: 10.1016/j.physleta.2006.07.004
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Simple criteria for the SLOCC classification

Abstract: We put forward an alternative approach to the SLOCC classification of entanglement states of three-qubit and four-qubit systems. By directly solving matrix equations, we obtain the relations satisfied by the amplitudes of states. The relations are readily tested since in them only addition, subtraction and multiplication occur.

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Cited by 32 publications
(37 citation statements)
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“…There are many true entangled states with the maximal residual entanglement. For example, when n = 4, |C = (|3 + |5 + |6 + |9 + |10 + |12)/ √ 6 [13]. τ (C) = 1.…”
Section: States With the Maximal Residual Entanglementmentioning
confidence: 99%
“…There are many true entangled states with the maximal residual entanglement. For example, when n = 4, |C = (|3 + |5 + |6 + |9 + |10 + |12)/ √ 6 [13]. τ (C) = 1.…”
Section: States With the Maximal Residual Entanglementmentioning
confidence: 99%
“…As discussed before, τ (ψ) happens to be Coffman et al's residual entanglement for three qubits. From (5) of p. 429 in [18],…”
Section: The Odd N-tanglementioning
confidence: 99%
“…In recent years, a lot of efforts have been made on classification of multipartite entanglement under SLOCC [3,[9][10][11][12][13][14][15][16][17][18]. In [15] an inductive method of classifying n-qubit entanglement under SLOCC has been presented, from which the entanglement classifica-tion of three and four qubits have been obtained.…”
Section: Introductionmentioning
confidence: 99%