期刊文献+

一般泡利信道量子容量的逼近 被引量:2

Approach to Quantum Capacity of Generic Pauli Channels
原文传递
导出
摘要 量子编码定理证明信道在没有辅助资源的情况下其量子容量等于规整化相干信息的最大值。一般泡利信道是最普遍使用的信道模型,其量子容量目前无法准确计算,只能用多信道相干信息去逼近。本文应用量子图态级联编码,得到一般泡利信道在该编码输入下的多信道相干信息的公式,能够有效计算一般泡利信道量子容量的逼近值和信道传输量子信息的噪声容限。计算速度比Monte Carlo算法提高三个数量级。 Quantum capacity of a channel is the maximal quantum information that can be reliably transmitted .Quantum coding theorem shows that quantum capacity of a channel without additional resources is equal to the regularized coherent information .The generic Pauli channel is the most popular model in practice ,and its quantum capacity cannot be evaluated exactly ,but rather can only be approached by using multichannel coherent information .In this paper ,we used concatenate graph state code to obtain formulae of coherent information for generic Pauli channels ,by which we could find the approach value of quantum capacity and the noise tolerance of the channel efficiently .
出处 《量子光学学报》 CSCD 北大核心 2014年第1期40-45,共6页 Journal of Quantum Optics
基金 国家自然科学基金(No.60972071 11375152)
关键词 量子容量 图态基 级联码 相干信息 quantum capacity graph-state basis concatenated code coherent information
  • 相关文献

参考文献12

  • 1LLOYD S. Capacity of the Noisy Quantum Channel[J]. Phys Rev A, 1997,55 : 1613.
  • 2BARNUM H, NIESEN M A, SCHUMACHER B. Information Transmission Through a Noisy Quantum Channel[J]. Phys Rev A, 1998,57 : 4153.
  • 3BARNUM H,KNILL E, NIELSEN M A. On Quantum Fidelities and Channel Capacities[J]. IEEE Trans Inf Theory, 2000,46 : 1317.
  • 4DEVETAK I. The Private Classical Capacity and Quantum Capacity of a Quantum Channel[J]. IEEE Trans lnf Theory, 2005,51 : 144.
  • 5DEVETAK I, SHOR P W. The Capacity of a Quantum Channel for Simultaneous Transmission of Classical and Quantum Information[J]. Comm Math Phys, 2005,256 : 287.
  • 6WATANABE S. Private and Quantum Capacities o[ More Capable and Less Noisy Quantum Channels[J]. Phys Rev A, 2012,8S,012326.
  • 7DIVINCENZO D P, SHOR P W, SMOLIN J A. Quantum-channel Capacity of Very Noisy Channels[J]. Phys Rev A, 1998,57 : 830.
  • 8SHOR P, SMOLIN J. Quantum Error-Correcting Codes Need Not Completely Reveal the Error Syndrome [Z]. e-print arXiv: quant-ph/9604006.
  • 9SMITH G, SMOLIN J A. Degenerate Quantum Codes for Pauli Channels[J]. Phys Rev Lett ,2007,98,030501.
  • 10Fern J ,Whaley K B. Lower Bounds on the Nonzero Capacity of Pauli Channels[J]. Phys Rev A ,2008,78,062335.

同被引文献7

引证文献2

二级引证文献1

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部