Model selection methods in multilayer perceptrons

被引:0
|
作者
Elisa, GV [1 ]
Pedro, GR [1 ]
Joaquín, PJ [1 ]
Andrés, YE [1 ]
机构
[1] Univ Cadiz, Dept Lenguajes & Sist Informat, Grp Sist Inteligentes Computac, E-11510 Puerto Real, Spain
来源
2004 IEEE INTERNATIONAL JOINT CONFERENCE ON NEURAL NETWORKS, VOLS 1-4, PROCEEDINGS | 2004年
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
Despite the huge amount of model selection theory for linear systems and the importance of neural networks in applied work, there is still little published work about the assessment on which model selection method works best for nonlinear systems such as Multilayer Perceptrons. Crossvalidation might be considered the most popular model selection method. It can be applied to linear as well as nonlinear learning systems, while algebraic model selection criteria are more attractive from the computational perspective, but they should take into account linear or nonlinear learning systems as well as whether regularization is used. In this paper we determine relative performance by comparing the novel algebraic criterion NNDIC, against well-known criteria for nonlinear systems such as GPE and NIC and the nonlinear ten-fold crossvalidation method (10NCV). Our results demonstrate the advantages of NNDIC in small samples scenarios for nonlinear systems which might include regularization.
引用
收藏
页码:1009 / 1014
页数:6
相关论文
共 50 条
  • [21] Efficiently learning multilayer perceptrons
    Bunzmann, C
    Biehl, M
    Urbanczik, R
    PHYSICAL REVIEW LETTERS, 2001, 86 (10) : 2166 - 2169
  • [22] An approach to encode Multilayer Perceptrons
    Korczak, J
    Blindauer, E
    ARTIFICIAL NEURAL NETWORKS - ICANN 2002, 2002, 2415 : 302 - 307
  • [23] MMLD Inference of Multilayer Perceptrons
    Makalic, Enes
    Allison, Lloyd
    ALGORITHMIC PROBABILITY AND FRIENDS: BAYESIAN PREDICTION AND ARTIFICIAL INTELLIGENCE, 2013, 7070 : 261 - 272
  • [24] ERROR SURFACES FOR MULTILAYER PERCEPTRONS
    HUSH, DR
    HORNE, B
    SALAS, JM
    IEEE TRANSACTIONS ON SYSTEMS MAN AND CYBERNETICS, 1992, 22 (05): : 1152 - 1161
  • [25] Multilayer perceptrons and data compression
    Manger, Robert
    Puljic, Krunoslav
    COMPUTING AND INFORMATICS, 2007, 26 (01) : 45 - 62
  • [26] Geometry of learning in multilayer perceptrons
    Amari, S
    Park, H
    Ozeki, T
    COMPSTAT 2004: PROCEEDINGS IN COMPUTATIONAL STATISTICS, 2004, : 49 - 60
  • [27] Representation and extrapolation in multilayer perceptrons
    Browne, A
    NEURAL COMPUTATION, 2002, 14 (07) : 1739 - 1754
  • [28] Clustering using multilayer perceptrons
    Charalampidis, Dimitrios
    Muldrey, Barry
    NONLINEAR ANALYSIS-THEORY METHODS & APPLICATIONS, 2009, 71 (12) : E2807 - E2813
  • [29] ON LANGEVIN UPDATING IN MULTILAYER PERCEPTRONS
    ROGNVALDSSON, T
    NEURAL COMPUTATION, 1994, 6 (05) : 916 - 926
  • [30] Active learning in multilayer perceptrons
    Fukumizu, K
    ADVANCES IN NEURAL INFORMATION PROCESSING SYSTEMS 8: PROCEEDINGS OF THE 1995 CONFERENCE, 1996, 8 : 295 - 301