Keyword Search Result

[Keyword] weighted bit-flipping(2hit)

1-2hit
  • Weighted Bit-Flipping Decoding of LDPC Codes with LLR Adjustment for MLC Flash Memories

    Xuan ZHANG  Xiaopeng JIAO  Yu-Cheng HE  Jianjun MU  

     
    LETTER-Digital Signal Processing

      Vol:
    E102-A No:11
      Page(s):
    1571-1574

    Low-density parity-check (LDPC) codes can be used to improve the storage reliability of multi-level cell (MLC) flash memories because of their strong error-correcting capability. In order to improve the weighted bit-flipping (WBF) decoding of LDPC codes in MLC flash memories with cell-to-cell interference (CCI), we propose two strategies of normalizing weights and adjusting log-likelihood ratio (LLR) values. Simulation results show that the WBF decoding under the proposed strategies is much advantageous in both error and convergence performances over existing WBF decoding algorithms. Based on complexity analysis, the strategies provide the WBF decoding with a good tradeoff between performance and complexity.

  • An Efficient Weighted Bit-Flipping Algorithm for Decoding LDPC Codes Based on Log-Likelihood Ratio of Bit Error Probability

    Tso-Cho CHEN  Erl-Huei LU  Chia-Jung LI  Kuo-Tsang HUANG  

     
    PAPER-Fundamental Theories for Communications

      Pubricized:
    2017/05/29
      Vol:
    E100-B No:12
      Page(s):
    2095-2103

    In this paper, a weighted multiple bit flipping (WMBF) algorithman for decoding low-density parity-check (LDPC) codes is proposed first. Then the improved WMBF algorithm which we call the efficient weighted bit-flipping (EWBF) algorithm is developed. The EWBF algorithm can dynamically choose either multiple bit-flipping or single bit-flipping in each iteration according to the log-likelihood ratio of the error probability of the received bits. Thus, it can efficiently increase the convergence speed of decoding and prevent the decoding process from falling into loop traps. Compared with the parallel weighted bit-flipping (PWBF) algorithm, the EWBF algorithm can achieve significantly lower computational complexity without performance degradation when the Euclidean geometry (EG)-LDPC codes are decoded. Furthermore, the flipping criterion does not require any parameter adjustment.

FlyerIEICE has prepared a flyer regarding multilingual services. Please use the one in your native language.