A Linear-Complexity Channel-Independent Code Construction Method for List Sphere Polar Decoder

被引:0
作者
Huayi Zhou
Warren J. Gross
Zaichen Zhang
Xiaohu You
Chuan Zhang
机构
[1] Quantum Information Center of Southeast University,Laboratory of Efficient Architectures for Digital
[2] and Purple Mountain Laboratories, communication and Signal
[3] McGill University,processing (LEADS) of Southeast University, National Mobile Communications Research Laboratory of Southeast University
来源
Journal of Signal Processing Systems | 2020年 / 92卷
关键词
Polar codes; List sphere decoding; Code construction; Channel independent;
D O I
暂无
中图分类号
学科分类号
摘要
Besides the main decoding methods for polar codes such as successive cancellation (SC) decoding, SC list decoding (SCL), and belief propagation (BP) decoding, list sphere decoding (LSD) is an alternative for short codes regarding its lower complexity. Though the improved LSD (ILSD) can achieve better performance than LSD by a synchronous determination scheme, its performance is still not satisfactory with an inappropriate code construction. Good polar code construction is to pick the K most reliable bits from N bits. However, existing polar construction methods are designed for SC or BP decoders. These construction methods might not be suitable for ILSD, which searches based on the Euclidean distance. In this paper, a linear-complexity channel-independent polar code construction method for ILSD is proposed to improve the performance. Considering the Hamming distance as the reliability for ILSD, the proposed method arranges more frozen bits in the early synchro sets and improves the evaluation of the paths at each decoding level. With linear complexity, this method is channel-independent, which is efficient for offline constructions. Numerical results show the proposed construction with low code rates outperforms the state-of-the-art by 2 dB with ILSD.
引用
收藏
页码:763 / 774
页数:11
相关论文
共 33 条
  • [1] Arıkan E(2009)Channel polarization: a method for constructing capacity-achieving codes for symmetric binary-input memoryless channels IEEE Transactions on Information Theory 55 3051-3073
  • [2] Zhang C(2013)Low-latency sequential and overlapped architectures for successive cancellation polar decoder IEEE Transactions on Signal Processing 61 2429-2441
  • [3] Parhi KK(2015)List decoding of polar codes IEEE Transactions on Information Theory 61 2213-2226
  • [4] Tal I(2017)Fast and flexible successive-cancellation list decoders for polar codes IEEE Transactions on Signal Processing 65 5756-5769
  • [5] Vardy A(2014)Low-complexity sphere decoding of polar codes based on optimum path metric IEEE Communications Letters 18 332-335
  • [6] Hashemi SA(2018)Reduced latency ML polar decoding via multiple sphere-decoding tree searches IEEE Transactions on Vehicular Technology 67 1835-1839
  • [7] Condo C(2019)An improved software list sphere polar decoder with synchronous determination IEEE Transactions on Vehicular Technology 68 5236-5245
  • [8] Gross WJ(2012)Efficient design and decoding of polar codes IEEE Transactions on Communications 60 3221-3227
  • [9] Niu K(2013)How to construct polar codes IEEE Transactions on Information Theory 59 6562-6582
  • [10] Chen K(2017)Polar code constructions based on LLR evolution IEEE Communications Letters 21 1221-1224