Modelling of non-stationary processes using radial basis function networks

David Lowe, A McLachlan

    Research output: Chapter in Book/Published conference outputChapter

    Abstract

    This paper reports preliminary progress on a principled approach to modelling nonstationary phenomena using neural networks. We are concerned with both parameter and model order complexity estimation. The basic methodology assumes a Bayesian foundation. However to allow the construction of pragmatic models, successive approximations have to be made to permit computational tractibility. The lowest order corresponds to the (Extended) Kalman filter approach to parameter estimation which has already been applied to neural networks. We illustrate some of the deficiencies of the existing approaches and discuss our preliminary generalisations, by considering the application to nonstationary time series.
    Original languageEnglish
    Title of host publicationProceedings of the 4th IEE International Conference on Artificial Neural Networks
    Place of PublicationCambridge
    PublisherIEEE
    Pages300-305
    Number of pages6
    ISBN (Print)0852966415
    Publication statusPublished - 26 Jun 1995
    EventProceedings of the 4th IEE International Conference on Artificial Neural Networks -
    Duration: 26 Jun 199526 Jun 1995

    Conference

    ConferenceProceedings of the 4th IEE International Conference on Artificial Neural Networks
    Period26/06/9526/06/95

    Bibliographical note

    ©1995 IEEE. Personal use of this material is permitted. However, permission to reprint/republish this material for advertising or promotional purposes or for creating new collective works for resale or redistribution to servers or lists, or to reuse any copyrighted component of this work in other works must be obtained from the IEEE.

    Keywords

    • Bayes methods
    • Kalman filters
    • feedforward neural nets modelling
    • parameter estimation
    • time series
    • approximations
    • computational tractibility
    • model order
    • complexity estimation
    • neural networks
    • nonstationary process modelling
    • nonstationary time series
    • radial basis function networks

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