多変量最適内挿法の一般化と、その中で用いられる線形束縛条件及び共分散行列の役割

書誌事項

タイトル別名
  • Generalization of multivariate optimum interpolation method and the roles of linear constraint and covariance matrix in the method. Part 2 In continuous form.
  • Part 2: in Continuous Form

説明

   A method of statistical objective analysis in discrete form (Ikawa, 1984b) is extended to a method in continuous form. Analysis equations are integro-differential equations, where their integral kernels are inverse covariance matrices.<br>   Comparison between the method and conventional variational objective analysis is made. Analysis equations of variational objective analysis are differential equations, while those of the method in this paper are integro-differential equations. If the method uses diagonal covariance matrices with no correlation with data on other locations, analysis equations of the method reduce to those of variational objective analysis.<br>   The spectral representation of analysis equations is presented. The response function of the analysis scheme as a linear filter is expressed in terms of spectral representations of linear constraint and covariance matrices. Some examples of application of spectral representation of analysis equations are shown. The roles of linear constraint and covariance matrix is made clear in the wave number domain.

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詳細情報 詳細情報について

  • CRID
    1390001206458598016
  • NII論文ID
    130004484808
  • DOI
    10.2467/mripapers.35.169
  • ISSN
    18806643
    0031126X
  • 本文言語コード
    en
  • データソース種別
    • JaLC
    • Crossref
    • CiNii Articles
  • 抄録ライセンスフラグ
    使用不可

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