Class of Bell-Clauser-Horne inequalities for testing quantum nonlocality

Abstract

Quantum nonlocality, one of the most important features of quantum mechanics, is normally connected in experiments with the violation of Bell-Clauser-Horne (Bell-CH) inequalities. We propose effective methods for the rearrangement and linear inequality to prove a large variety of Bell-CH inequalities. We also derive a set of Bell-CH inequalities by using these methods which can be violated in some quantum entangled states.

arXiv commentRevTex 4.1, 19 pages, 1 table

References in corpus (18)

• A Relevant Two Qubit Bell Inequality Inequivalent to the CHSH Inequality
• Joint Measurability, Einstein-Podolsky-Rosen Steering, and Bell Nonlocality
• Symmetries of the Bell correlation inequalities
• Quantum Bounds on Bell inequalities
• Looking for symmetric Bell inequalities
• Partial list of bipartite Bell inequalities with four binary settings
• "No Information Without Disturbance": Quantum Limitations of Measurement
• On the Relationship between Convex Bodies Related to Correlation Experiments with Dichotomic Observables
• Nonlocal Correlation of Spin in High Energy Physics
• Two-Party Bell Inequalities Derived from Combinatorics via Triangular Elimination
• All CHSH polytopes
• Bell Inequalities From No-Signalling Distributions
• Bell inequalities stronger than the CHSH inequality for 3-level isotropic states
• Weak Interaction Processes: Which Quantum Information is revealed?
• Complete list of Bell inequalities with four binary settings
• Testing Local Realism in $P\to VV$ Decays
• Bipartite nonlocality with a many-body system
• Class of Bell-Clauser-Horne inequalities for testing quantum nonlocality

Cited by in corpus (1)

• Class of Bell-Clauser-Horne inequalities for testing quantum nonlocality