• DocumentCode
    4644
  • Title

    Minimum Pearson Distance Detection for Multilevel Channels With Gain and/or Offset Mismatch

  • Author

    Immink, K.A.S. ; Weber, Jens H.

  • Author_Institution
    Turing Machines Inc., Rotterdam, Netherlands
  • Volume
    60
  • Issue
    10
  • fYear
    2014
  • fDate
    Oct. 2014
  • Firstpage
    5966
  • Lastpage
    5974
  • Abstract
    The performance of certain transmission and storage channels, such as optical data storage and nonvolatile memory (flash), is seriously hampered by the phenomena of unknown offset (drift) or gain. We will show that minimum Pearson distance (MPD) detection, unlike conventional minimum Euclidean distance detection, is immune to offset and/or gain mismatch. MPD detection is used in conjunction with T-constrained codes that consist of q-ary codewords, where in each codeword T reference symbols appear at least once. We will analyze the redundancy of the new q-ary coding technique and compute the error performance of MPD detection in the presence of additive noise. Implementation issues of MPD detection will be discussed, and results of simulations will be given.
  • Keywords
    AWGN; channel coding; fading channels; optical storage; random-access storage; MPD detection; T reference symbols; T-constrained codes; additive noise; error performance; gain mismatch; minimum Pearson distance detection; multilevel channels; nonvolatile memory; offset mismatch; optical data storage; q-ary codewords; q-ary coding technique; redundancy; storage channels; transmission channels; unknown offset; Additive noise; Detectors; Euclidean distance; Redundancy; Resistance; Vectors; Constant composition code; Euclidean distance; NVM; Pearson distance; adaptive equaisation; digital optical data storage; fading; flash memory; mismatch; non-volatile memory; permutation code; rank modulation; recording;
  • fLanguage
    English
  • Journal_Title
    Information Theory, IEEE Transactions on
  • Publisher
    ieee
  • ISSN
    0018-9448
  • Type

    jour

  • DOI
    10.1109/TIT.2014.2342744
  • Filename
    6868268