Step-by-step engineered multiparticle entanglement

After quantum particles have interacted, they generally remain in an entangled state and are correlated at a distance by quantum-mechanical links that can be used to transmit and process information in nonclassical ways. This implies programmable sequences of operations to generate and analyze the entanglement of complex systems. We have demonstrated such a procedure for two atoms and a single-photon cavity mode, engineering and analyzing a three-particle entangled state by a succession of controlled steps that address the particles individually. This entangling procedure can, in principle, operate on larger numbers of particles, opening new perspectives for fundamental tests of quantum theory.

[1]  C. Monroe,et al.  Experimental entanglement of four particles , 2000, Nature.

[2]  N. Gershenfeld,et al.  Bulk Spin-Resonance Quantum Computation , 1997, Science.

[3]  Kimble,et al.  Unconditional quantum teleportation , 1998, Science.

[4]  Gilles Nogues,et al.  Coherent Operation of a Tunable Quantum Phase Gate in Cavity QED , 1999 .

[5]  David P. DiVincenzo,et al.  Quantum information and computation , 2000, Nature.

[6]  Davidovich,et al.  Teleportation of an atomic state between two cavities using nonlocal microwave fields. , 1994, Physical review. A, Atomic, molecular, and optical physics.

[7]  S. Haroche New Tests of Quantum Theory a , 1995 .

[8]  J. Raimond,et al.  Generation of Einstein-Podolsky-Rosen Pairs of Atoms , 1997 .

[9]  H. Weinfurter,et al.  Experimental test of quantum nonlocality in three-photon Greenberger–Horne–Zeilinger entanglement , 2000, Nature.

[10]  J. Raimond,et al.  Seeing a single photon without destroying it , 1999, Nature.

[11]  John Rarity,et al.  Quantum Random-number Generation and Key Sharing , 1994 .

[12]  A. Shimony,et al.  Bell’s theorem without inequalities , 1990 .

[13]  J. Raimond,et al.  Simple cavity-QED two-bit universal quantum logic gate: The principle and expected performances. , 1995, Physical review. A, Atomic, molecular, and optical physics.

[14]  Nussenzveig,et al.  Preparation of high-principal-quantum-number "circular" states of rubidium. , 1993, Physical review. A, Atomic, molecular, and optical physics.

[15]  Charles H. Bennett,et al.  Teleporting an unknown quantum state via dual classical and Einstein-Podolsky-Rosen channels. , 1993, Physical review letters.

[16]  Albert Einstein,et al.  Can Quantum-Mechanical Description of Physical Reality Be Considered Complete? , 1935 .

[17]  A. Zeilinger Experiment and the Foundations of Quantum Physics , 1999 .

[18]  Dreyer,et al.  Quantum Rabi oscillation: A direct test of field quantization in a cavity. , 1996, Physical review letters.

[19]  H. Weinfurter,et al.  Experimental quantum teleportation , 1997, Nature.

[20]  H. Walther,et al.  Preparing pure photon number states of the radiation field , 2000, Nature.

[21]  Kiel T. Williams,et al.  Extreme quantum entanglement in a superposition of macroscopically distinct states. , 1990, Physical review letters.

[22]  R. Jozsa,et al.  SEPARABILITY OF VERY NOISY MIXED STATES AND IMPLICATIONS FOR NMR QUANTUM COMPUTING , 1998, quant-ph/9811018.

[23]  C. S. Wood,et al.  Deterministic Entanglement of Two Trapped Ions , 1998 .

[24]  J. Raimond,et al.  Quantum Memory with a Single Photon in a Cavity , 1997 .