Blind Radial Basis Function Network Equalizer for Digital Communication Channels

被引:2
|
作者
Nayak, Deepak Ranjan [1 ]
机构
[1] SRM Univ, Madras, Tamil Nadu, India
关键词
blind equalization; radial basis function; neural networks; system order estimation; cluster map; ALGORITHM;
D O I
10.1109/EMS.2009.51
中图分类号
TP301 [理论、方法];
学科分类号
081202 ;
摘要
The design of adaptive equalizers is an important topic for practical implementation of efficient digital communications. The application of a radial basis function neural network (RBF) for blind channel equalization is analyzed. The proposed architecture shows the design process of a radial basis function equalizer, in which the number of basis function used, is substantially fewer than conventionally required. The reduction of centers is accomplished in two steps. First an algorithm is used to select a reduced set of centers, which lies close to the decision boundary. Then the centers in this reduced set are grouped and an average position is chosen to represent each group. Channel order and delay, which are determining the factors in setting the initial number of centers, are estimated from regression analysis. This center reduction can be done by simple sorting operation, which corresponds to the weight initialization. Finally the weight is adjusted iteratively by an unsupervised least mean square (LMS) algorithm. Since the process of weight initialization using the under lying structure of the RBF equalizer is very effective, the proposed blind RBF equalizer can achieve almost identical performance with MMSE equalizer. The resulting structure is modular and real-time implementation is feasible using simple hardware. The validity of proposed equalizer is demonstrated by computer stimulation.
引用
收藏
页码:219 / 224
页数:6
相关论文
共 50 条
  • [41] FRBF: A fuzzy radial basis function network
    Mitra, S
    Basak, J
    NEURAL COMPUTING & APPLICATIONS, 2001, 10 (03): : 244 - 252
  • [42] Radial Basis Function network for non-linear EDC in optical communication OOK system
    Katz, G.
    Sadot, D.
    2006 OPTICAL FIBER COMMUNICATION CONFERENCE/NATIONAL FIBER OPTIC ENGINEERS CONFERENCE, VOLS 1-6, 2006, : 642 - 644
  • [43] A sigmoidal radial basis function neural network for function approximation
    Tsai, JR
    Chung, PC
    Chang, CI
    ICNN - 1996 IEEE INTERNATIONAL CONFERENCE ON NEURAL NETWORKS, VOLS. 1-4, 1996, : 496 - 501
  • [44] Equalizer Design: HBOA-DE-trained radial basis function neural networks
    Das, Santosh Kumar
    Pattanaik, Satya Ranjan
    Mohapatra, Pradyumna Kumar
    Rout, Saroja Kumar
    Almazyad, Abdulaziz S.
    Jasser, Muhammed Basheer
    Xiong, Guojiang
    Mohamed, Ali Wagdy
    EGYPTIAN INFORMATICS JOURNAL, 2025, 29
  • [45] Equalizer Design: HBOA-DE-trained radial basis function neural networks
    Das, Santosh Kumar
    Pattanaik, Satya Ranjan
    Mohapatra, Pradyumna Kumar
    Rout, Saroja Kumar
    Almazyad, Abdulaziz S.
    Jasser, Muhammed Basheer
    Xiong, Guojiang
    Mohamed, Ali Wagdy
    Egyptian Informatics Journal, 29
  • [46] ADAPTIVE RADIAL BASIS FUNCTION DIVERSITY COMBINER FOR MULTIPATH CHANNELS
    ARNOTT, R
    ELECTRONICS LETTERS, 1993, 29 (12) : 1092 - 1094
  • [47] Improving blind equalization algorithm for digital wireless communication channels
    Sun, Lijun
    Li, Cunyong
    Journal of Computational Information Systems, 2007, 3 (01): : 197 - 202
  • [48] The ridge method in a radial basis function neural network
    Praga-Alejo, Rolando J.
    Gonzalez-Gonzalez, David S.
    Cantu-Sifuentes, Mario
    Torres-Trevino, Luis M.
    INTERNATIONAL JOURNAL OF ADVANCED MANUFACTURING TECHNOLOGY, 2015, 79 (9-12): : 1787 - 1796
  • [49] Using Radial-basis Function Network for CLV
    李纯青
    郑建国
    成组技术与生产现代化, 2002, (03) : 53 - 56
  • [50] On robustness of radial basis function network with input perturbation
    Dey, Prasenjit
    Gopal, Madhumita
    Pradhan, Payal
    Pal, Tandra
    NEURAL COMPUTING & APPLICATIONS, 2019, 31 (02): : 523 - 537