Explicit form of correlation function three-settings tight Bell inequalities for three qubits
arXiv:quant-ph/0611083 · doi:10.1103/PhysRevA.76.012110
Abstract
We present a method to derive explicit forms of tight correlation function Bell inequalities for three systems and dichotomic observables, which involve three settings for each observer. We also give sufficient conditions for quantum predictions to satisfy the new inequalities.
8 pages, no figures,
References in corpus (8)
- All multipartite Bell correlation inequalities for two dichotomic observables per site
- Bell's theorem for general N-qubit states
- Violation of Bell's inequality: criterion for quantum communication complexity advantage
- Symmetries of the Bell correlation inequalities
- Four Photon Entanglement from Down Conversion
- New optimal tests of quantum nonlocality
- Tight multipartite Bell's inequalities involving many measurement settings
- Unified criterion for security of secret sharing in terms of violation of Bell inequality
Cited by in corpus (11)
- Entanglement detection
- Non-classicality thresholds for multiqubit states - numerical analysis
- Generalized Bell Inequality Experiments and Computation
- N-particle nonclassicality without N-particle correlations
- Compact Bell inequalities for multipartite experiments
- Bell inequality for qubits based on the Cauchy-Schwarz inequality
- Extending Bell inequalities to more parties
- CHSH type Bell inequalities involving a party with two or three local binary settings
- Homogenization of Bell inequalities
- Generalized Iterative Formula for Bell Inequalities
- Quantum Nonlocality Enhanced by Homogenization