Quantum receiver beyond the standard quantum limit of coherent optical communication.

The most efficient modern optical communication is known as coherent communication, and its standard quantum limit is almost reachable with current technology. Though it has been predicted for a long time that this standard quantum limit could be overcome via quantum mechanically optimized receivers, such a performance has not been experimentally realized so far. Here we demonstrate the first unconditional evidence surpassing the standard quantum limit of coherent optical communication. We implement a quantum receiver with a simple linear optics configuration and achieve more than 90% of the total detection efficiency of the system. Such an efficient quantum receiver will provide a new way of extending the distance of amplification-free channels, as well as of realizing quantum information protocols based on coherent states and the loophole-free test of quantum mechanics.

[1]  C. Caves,et al.  Quantum limits on bosonic communication rates , 1994 .

[2]  S. Lloyd,et al.  Classical capacity of the lossy bosonic channel: the exact solution. , 2003, Physical review letters.

[3]  Masahide Sasaki,et al.  Discrimination of the binary coherent signal: Gaussian-operation limit and simple non-Gaussian near-optimal receivers , 2007, 0706.1038.

[4]  Robert L. Cook,et al.  Optical coherent state discrimination using a closed-loop quantum measurement , 2007, Nature.

[5]  Masahide Sasaki,et al.  Exceeding the classical capacity limit in a quantum optical channel. , 2003, Physical review letters.

[6]  R. Bondurant,et al.  Near-quantum optimum receivers for the phase-quadrature coherent-state channel. , 1993, Optics letters.

[7]  Konrad Banaszek,et al.  TESTING QUANTUM NONLOCALITY IN PHASE SPACE , 1999 .

[8]  B. Yurke,et al.  Generating quantum mechanical superpositions of macroscopically distinguishable states via amplitude dispersion. , 1986, Physical review letters.

[9]  Taro Itatani,et al.  Titanium-based transition-edge photon number resolving detector with 98% detection efficiency with index-matched small-gap fiber coupling. , 2011, Optics express.

[10]  G. Milburn,et al.  Quantum computation with optical coherent states , 2002, QELS 2002.

[11]  Kent D. Irwin,et al.  Transition-Edge Sensors , 2005 .

[12]  H. Yuen Quantum detection and estimation theory , 1978, Proceedings of the IEEE.

[13]  S. V. Enk,et al.  Experimental Proposal for Achieving Superadditive Communication Capacities with a Binary Quantum Alphabet , 1999, quant-ph/9903039.

[14]  Masahide Sasaki,et al.  Sub-shot-noise-limit discrimination of on-off keyed coherent signals via a quantum receiver with a superconducting transition edge sensor. , 2010, Optics express.

[15]  T. Spiller,et al.  Quantum computation by communication , 2005, quant-ph/0509202.

[16]  Masahide Sasaki,et al.  Binary projective measurement via linear optics and photon counting. , 2006, Physical review letters.

[17]  Saikat Guha,et al.  Approaching Helstrom limits to optical pulse-position demodulation using single photon detection and optical feedback , 2011 .

[18]  Masahide Sasaki,et al.  Demonstration of near-optimal discrimination of optical coherent states. , 2008, Physical review letters.

[19]  Sasaki,et al.  Optimum decision scheme with a unitary control process for binary quantum-state signals. , 1996, Physical review. A, Atomic, molecular, and optical physics.

[20]  Aaron J. Miller,et al.  Counting near-infrared single-photons with 95% efficiency. , 2008, Optics express.

[21]  Masahiro Takeoka,et al.  Demonstration of coherent-state discrimination using a displacement-controlled photon-number-resolving detector. , 2009, Physical review letters.

[22]  Masahide Sasaki,et al.  A demonstration of superadditivity in the classical capacity of a quantum channel , 1997 .