Neural computations by asymmetric networks with nonlinearities

被引:0
|
作者
Ishii, Naohiro [1 ]
Deguchi, Toshinori [2 ]
Kawaguchi, Masashi [3 ]
机构
[1] Aichi Inst Technol, Yakusacho, Toyota 4700392, Japan
[2] Gifu Natl Coll Technol, Motosu, Gifu 5010495, Japan
[3] Suzuka Natl Coll Technol, Suzuka, Mie 5100294, Japan
关键词
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Nonlinearity is an important factor in the biological visual neural networks. Among prominent features of the visual networks, movement detections are carried out in the visual cortex. The visual cortex for the movement detection, consist of two layered networks, called the primary visual cortex (VI),followed by the middle temporal area (MT), in which nonlinear functions will play important roles in the visual systems. These networks will be decomposed to asymmetric sub-networks with nonlinearities. In this paper, the fundamental characteristics in asymmetric neural networks with nonlinearities, are discussed for the detection of the changing stimulus or the movement detection in these neural networks. By the optimization of the asymmetric networks, movement detection equations are derived. Then, it was clarified that the even-odd nonlinearity combined asymmetric networks, has the ability in the stimulus change detection and the direction of movement or stimulus, while symmetric networks need the time memory to have the same ability. These facts are applied to two layered networks, V1 and MT.
引用
收藏
页码:37 / +
页数:2
相关论文
共 50 条
  • [21] Computations cannula microscopy of neurons using neural networks
    Guo, Ruipeng
    Pan, Zhimeng
    Taibi, Andrew
    Shepherd, Jason
    Menon, Rajesh
    OPTICS LETTERS, 2020, 45 (07) : 2111 - 2114
  • [22] Routing in broadband communication networks using neural computations
    Redey, AL
    Morse, MJ
    Platt, A
    MATHEMATICS AND COMPUTERS IN SIMULATION, 1998, 46 (01) : 57 - 65
  • [23] Asymmetric Neural Networks with Gabor Filters
    Ishii, Naohiro
    Deguchi, Toshinori
    Kawaguchi, Masashi
    Sasaki, Hiroshi
    2016 4TH INTL CONF ON APPLIED COMPUTING AND INFORMATION TECHNOLOGY/3RD INTL CONF ON COMPUTATIONAL SCIENCE/INTELLIGENCE AND APPLIED INFORMATICS/1ST INTL CONF ON BIG DATA, CLOUD COMPUTING, DATA SCIENCE & ENGINEERING (ACIT-CSII-BCD), 2016, : 289 - 294
  • [24] Motion Detection in Asymmetric Neural Networks
    Ishii, Naohiro
    Deguchi, Toshinori
    Kawaguchi, Masashi
    Sasaki, Hiroshi
    ADVANCES IN NEURAL NETWORKS - ISNN 2016, 2016, 9719 : 409 - 417
  • [25] ASYMMETRIC NEURAL NETWORKS AND THE PROCESS OF LEARNING
    PARISI, G
    JOURNAL OF PHYSICS A-MATHEMATICAL AND GENERAL, 1986, 19 (11): : L675 - L680
  • [26] TEMPORAL ASSOCIATION IN ASYMMETRIC NEURAL NETWORKS
    SOMPOLINSKY, H
    KANTER, I
    PHYSICAL REVIEW LETTERS, 1986, 57 (22) : 2861 - 2864
  • [27] BRAINWASHING RANDOM ASYMMETRIC NEURAL NETWORKS
    MCGUIRE, PC
    LITTLEWORT, GC
    RAFELSKI, J
    PHYSICS LETTERS A, 1991, 160 (03) : 255 - 260
  • [28] ASYMMETRIC NEURAL NETWORKS WITH MULTISPIN INTERACTIONS
    KANTER, I
    PHYSICAL REVIEW A, 1988, 38 (11): : 5972 - 5975
  • [29] Satisfiability transition in asymmetric neural networks
    Aguirre-Lopez, Fabian
    Pastore, Mauro
    Franz, Silvio
    JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL, 2022, 55 (30)
  • [30] Bayesian asymmetric quantized neural networks
    Chien, Jen-Tzung
    Chang, Su-Ting
    PATTERN RECOGNITION, 2023, 139