Serially concatenated belief propagation decoder for low-density parity-check codes
暂无分享,去创建一个
[1] Brendan J. Frey,et al. Iterative Decoding of Compound Codes by Probability Propagation in Graphical Models , 1998, IEEE J. Sel. Areas Commun..
[2] Michaelraj Kingston Roberts,et al. An improved low-complexity sum-product decoding algorithm for low-density parity-check codes , 2015, Frontiers of Information Technology & Electronic Engineering.
[3] Hong-Yeop Song,et al. Reduced Complexity-and-Latency Variable-to-Check Residual Belief Propagation for LDPC Codes , 2009 .
[4] Richard D. Wesel,et al. LDPC Decoders with Informed Dynamic Scheduling , 2010, IEEE Transactions on Communications.
[5] Erwu Liu,et al. Informed Decoding Algorithms of LDPC Codes Based on Dynamic Selection Strategy , 2016, IEEE Transactions on Communications.
[6] Xingcheng Liu,et al. An efficient dynamic schedule for layered belief-propagation decoding of LDPC codes , 2009, IEEE Communications Letters.
[7] Brendan J. Frey,et al. Factor graphs and the sum-product algorithm , 2001, IEEE Trans. Inf. Theory.
[8] Yi Gong,et al. Effective Informed Dynamic Scheduling for Belief Propagation Decoding of LDPC Codes , 2011, IEEE Transactions on Communications.
[9] Daniel J. Costello,et al. LDPC block and convolutional codes based on circulant matrices , 2004, IEEE Transactions on Information Theory.
[10] Jung-Fu Cheng,et al. Turbo Decoding as an Instance of Pearl's "Belief Propagation" Algorithm , 1998, IEEE J. Sel. Areas Commun..
[11] Yuanbin Zhang,et al. Variable-Node-Based Dynamic Scheduling Strategy for Belief-Propagation Decoding of LDPC Codes , 2015, IEEE Communications Letters.