PIPELINING GAUSS SEIDEL METHOD FOR ANALYSIS OF DISCRETE-TIME CELLULAR NEURAL NETWORKS

被引:0
|
作者
SHIMIZU, N
CHENG, GX
IKEGAMI, M
NAKAMURA, Y
TANAKA, M
机构
关键词
CELLULAR NEURAL NETWORKS; DYNAMICS; NUMERICAL ANALYSIS; RELAXATION METHOD; PIPELINING; IMAGE CODING; IMAGE DECODING; STRUCTURAL COMPRESSION; REGULARIZATION; COMMUNICATION SYSTEM;
D O I
暂无
中图分类号
TP3 [计算技术、计算机技术];
学科分类号
0812 ;
摘要
This paper describes a pipelining universal system of discrete time cellular neural networks (DTCNNs). The new relaxation-based algorithm which is called a Pipelining Gauss Seidel (PGS) method is used to solve the CNN state equations in pipelining. In the systolic system of N processor elements {PE(i)}, each PE(i) performs the convolusional computation (CC) of all cells and the preceding PE(i-1) performs the CC of all cells taking precedence over it by the precedence interval number p. The expected maximum number of PE's for the speeding up is given by n/p where n means the number of cells. For its application, the encoding and decoding process of moving images is simulated.
引用
收藏
页码:1396 / 1403
页数:8
相关论文
共 50 条
  • [21] Event-triggered synchronization of discrete-time neural networks: A switching approach
    Ding, Sanbo
    Wang, Zhanshan
    NEURAL NETWORKS, 2020, 125 : 31 - 40
  • [22] A Special Criteria to Globally Exponentially Stability for Discrete-time Recurrent Neural Networks
    Yuan, Jimin
    Wu, Weigen
    Yin, Xin
    ADVANCED MATERIALS SCIENCE AND TECHNOLOGY, PTS 1-2, 2011, 181-182 : 293 - +
  • [23] LARGE-TIME DYNAMICS OF DISCRETE-TIME NEURAL NETWORKS WITH MCCULLOCH-PITTS NONLINEARITY
    Dai, Binxiang
    Huang, Lihong
    Qian, Xiangzhen
    ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS, 2003,
  • [24] Reduced-order method to stability analysis of cellular neural networks with time delays
    Liao, WD
    Wan, XM
    Liao, XX
    DYNAMICS OF CONTINUOUS DISCRETE AND IMPULSIVE SYSTEMS-SERIES B-APPLICATIONS & ALGORITHMS, 2003, : 267 - 271
  • [25] Stability analysis and synchronization in discrete-time complex networks with delayed coupling
    Cheng, Ranran
    Peng, Mingshu
    Yu, Weibin
    Sun, Bo
    Yu, Jinchen
    CHAOS, 2013, 23 (04)
  • [26] Exponential attractor of κ-almost periodic sequence solution of discrete-time bidirectional neural networks
    Huang, Zhenkun
    Wang, Xinghua
    Xia, Yonghui
    SIMULATION MODELLING PRACTICE AND THEORY, 2010, 18 (03) : 317 - 337
  • [27] Nonlinear interpolative effect of feedback template for image processing by discrete-time cellular neural network
    Takahashi, N
    Otake, T
    Tanaka, M
    JOURNAL OF CIRCUITS SYSTEMS AND COMPUTERS, 2003, 12 (04) : 505 - 518
  • [28] GLOBAL SYNCHRONIZATION IN AN ARRAY OF DISCRETE-TIME NEURAL NETWORKS WITH NONLINEAR COUPLING AND TIME-VARYING DELAYS
    Liang, Jinling
    Wang, Zidong
    Liu, Xiaohui
    INTERNATIONAL JOURNAL OF NEURAL SYSTEMS, 2009, 19 (01) : 57 - 63
  • [29] Multiperiodicity analysis and numerical simulation of discrete-time transiently chaotic non-autonomous neural networks with time-varying delays
    Huang, Zhenkun
    Mohamod, Sannay
    Bin, Honghua
    COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION, 2010, 15 (05) : 1348 - 1357
  • [30] The analysis of discrete-time epidemic model on networks with protective measures on game theory
    Zhang, Rongping
    Liu, Maoxing
    Xie, Boli
    CHAOS SOLITONS & FRACTALS, 2022, 158