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关于[[n,k,d]]量子码存在性的若干结论

A LOT OF CONCLUSIONS ABOUT THE EXISTENCE OF QUANTUM CODES
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摘要 本文给出了纯稳定量子码存在性的一个条件,而且证明了当n=k+2(d-1),d≥2,p是奇素数时,图量子码[ [n,1,d] ]p与[ [n+1,0,d+1] ]p的存在性等价. In this paper, we present a condition about the existence of pure stabilizer quantum codes. When n=k+2(d-1), d≥2, p is and odd prime number, we have proved the existence of the graphic quantum codes [[ n,1,d ]] p are equivalent to that of [[ n+1,0,d+1 ]] p .
出处 《哈尔滨师范大学自然科学学报》 CAS 2005年第2期12-13,共2页 Natural Science Journal of Harbin Normal University
关键词 存在性 量子码 奇素数 Linear code The dual code Quantum code Pure stabilizer codes The graphic quantum code
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参考文献4

  • 1A. R. Calderbank, E. M. Rains, P. W. Shor and N. J. A.Sloane, Quantum error correction via codes over GF(4), IEEE Trans. IT-44, 1998,1369-1387.
  • 2K. Feng, Quantum error-correcting codes, Coding Theory mad Crytogrsphy, I.ecture Notes Series (Vol. 1), Institute for Mathematical Sciences, Nation',d University of Singapore, Edited by H Niederreiter, 91-142. World Scientific, 2002.
  • 3K. Feng. Quantum codes [[6,2,3]]p and [[7,3,3]]p exist,IEEE Trans. 2002, IT-48, 2384-2391.
  • 4J. H. Van Lint, Intrroduction to Coding Theory, GTM86, Springer-Verlag. New York, 1998(Third edition).

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