Abstract

We directly introduce a Bell-type inequality for four-qubit systems. Using the inequality we investigate quantum nonlocality of a generic family of states |Gabcd〉 [Phys. Rev. A 65 052112 (2002)] and several canonical four-qubit entangled states. It has been demonstrated that the inequality is maximally violated by the so called “four-qubit the maximally entangled state |Gm〉” and it is also violated by four-qubit W state and a special family of states |Gab00〉. Moreover, a useful entanglement-nonlocality relationship for the family of states |Gab00〉 is derived. Finally, we present a scheme of preparation of the state |Gm〉 with linear optics and cross-Kerr nonlinearities.

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