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      Persistent entanglement in arrays of interacting particles

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          Abstract

          We study the entanglement properties of a class of \(N\) qubit quantum states that are generated in arrays of qubits with an Ising-type interaction. These states contain a large amount of entanglement as given by their Schmidt measure. They have also a high {\em persistency of entanglement} which means that \(\sim N/2\) qubits have to be measured to disentangle the state. These states can be regarded as an entanglement resource since one can generate a family of other multi-particle entangled states such as the generalized GHZ states of \(<N/2\) qubits by simple measurements and classical communication (LOCC).

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          Quantum Logic Gates in Optical Lattices

          We propose a new system for implementing quantum logic gates: neutral atoms trapped in a very far-off-resonance optical lattice. Pairs of atoms are made to occupy the same well by varying the polarization of the trapping lasers, and then a near-resonant electric dipole is induced by an auxiliary laser. A controlled-NOT can be implemented by conditioning the target atomic resonance on a resolvable level shift induced by the control atom. Atoms interact only during logical operations, thereby suppressing decoherence.
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            Author and article information

            Journal
            11 April 2000
            2000-08-28
            Article
            10.1103/PhysRevLett.86.910
            quant-ph/0004051
            744f1057-04fc-4520-a407-fd25aef3d7e0
            History
            Custom metadata
            4 pages, 1 figure. Revised version puts more emphasis on the presentation of the cluster states as a novel class of N-qubit entangled states, and on the discussion of their entanglement properties in terms of the notions of persistency, maximal connectedness, and the Schmidt measure. Introduction has been completely rewritten. More space is now devoted to motivating the notions of persistency and maximal connectedness, see the paragraph after Eq.(3) and (4). Discussion of the Schmidt measure of the cluster states has been added. More technical discussions of the 2D and 3D generalisations of the cluster states have been shortened
            quant-ph

            Quantum physics & Field theory
            Quantum physics & Field theory

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