Bell Inequalities Classifying Bi-separable Three-qubit States
arXiv:quant-ph/0610069 · doi:10.1103/PhysRevA.74.032335
Abstract
We present a set of Bell inequalities that gives rise to a finer classification of the entanglement for tripartite systems. These inequalities distinguish three possible bi-separable entanglements for three-qubit states. The three Bell operators we employed constitute an external sphere of the separable cube.
8 pages
References in corpus (10)
- Generalized Schmidt decomposition and classification of three-quantum-bit states
- All multipartite Bell correlation inequalities for two dichotomic observables per site
- Research on Hidden Variable Theories: a review of recent progresses
- Bell's theorem for general N-qubit states
- Bell inequality, Bell states and maximally entangled states for n qubits
- Non-local properties of multi-particle density matrices
- Quadratic Bell inequalities as tests for multipartite entanglement
- Classifying N-qubit Entanglement via Bell's Inequalities
- Two-Setting Bell Inequalities for Many Qubits
- On Series of Multiqubit Bell's Inequalities
Cited by in corpus (5)
- Classification and monogamy of three-qubit biseparable Bell correlations
- Bell inequalities for multipartite qubit quantum systems and their maximal violation
- Parts and Wholes. An Inquiry into Quantum and Classical Correlations
- Multiqubits Entanglement Based on Optimal Witness
- Characterization of four-qubit states via Bell inequalities