Optical Technique, Volume. 49, Issue 2, 250(2023)

Research on multispectral dimensionality reduction algorithm based on second order polynomial regression and weighted principal component analysis

CAO Qian*
Author Affiliations
  • [in Chinese]
  • show less

    The multispectral dimension reduction method based on principal component and weighted principal component realizes the mutual conversion between multispectral data and low dimensional spatial data. However, the low dimensional spatial data contains a large number of negative values and cannot be connected with chromaticity space such as CIELAB, which brings difficulties to the follow-up research of spectral color replication; Establish the conversion from XYZ tristimulus to multispectral data, and retain more color information in the process of reducing the dimension of multispectral data to XYZ tristimulus value; The corresponding relationship between tristimulus values and three-dimensional space obtained by dimensionality reduction through weighted principal components is established through second-order polynomial regression, and the mutual conversion relationship between multispectral data and tristimulus values is realized; In different training samples and different test samples, compared with the principal component and weighted principal component, the proposed method improves the accuracy of colorimetric reconstruction under various lighting conditions, and can be better applied to the high fidelity dimensionality reduction and compression of multispectral images.

    Tools

    Get Citation

    Copy Citation Text

    CAO Qian. Research on multispectral dimensionality reduction algorithm based on second order polynomial regression and weighted principal component analysis[J]. Optical Technique, 2023, 49(2): 250

    Download Citation

    EndNote(RIS)BibTexPlain Text
    Save article for my favorites
    Paper Information

    Category:

    Received: Jun. 29, 2022

    Accepted: --

    Published Online: Apr. 16, 2023

    The Author Email: Qian CAO (caoqian8889@163.com)

    DOI:

    Topics