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[Author] Yoshihiko HAMAMOTO(3hit)

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  • On a Criterion for Fingerprint Image Quality Using the Autocorrelation

    Taiho KANAOKA  Masanori WATANABE  Yoshihiko HAMAMOTO  Shingo TOMITA  

     
    LETTER-Image Processing, Computer Graphics and Pattern Recognition

      Vol:
    E72-E No:6
      Page(s):
    698-701

    This letter investigates a criterion of fingerprint image quality. To establish the criterion is very important for developing the more excellent image enhancement technique. As the criterion, this letter proposes a method based on the conception of autocorrelation. From experimental results, it can be shown that the method is basically available for estimating the fingerprint image quality.

  • Comparison of Classifiers in Small Training Sample Size Situations for Pattern Recognition

    Yoshihiko HAMAMOTO  Shunji UCHIMURA  Shingo TOMITA  

     
    LETTER-Image Processing, Computer Graphics and Pattern Recognition

      Vol:
    E77-D No:3
      Page(s):
    355-357

    The main problem in statistical pattern recognition is to design a classifier. Many researchers point out that a finite number of training samples causes the practical difficulties and constraints in designing a classifier. However, very little is known about the performance of a classifier in small training sample size situations. In this paper, we compare the classification performance of the well-known classifiers (k-NN, Parzen, Fisher's linear, Quadratic, Modified quadratic, Euclidean distance classifiers) when the number of training samples is small.

  • Orthogonal Discriminant Analysis for Interactive Pattern Analysis

    Yoshihiko HAMAMOTO  Taiho KANAOKA  Shingo TOMITA  

     
    LETTER-Image Processing, Computer Graphics and Pattern Recognition

      Vol:
    E75-D No:4
      Page(s):
    602-605

    In general, a two-dimensional display is defined by two orthogonal unit vectors. In developing the display, discriminant analysis has a shortcoming that the extracted axes are not orthogonal in general. First, in order to overcome the shortcoming, we propose discriminant analysis which provides an orthonormal system in the transformed space. The transformation preserves the discriminatory ability in terms of the Fisher criterion. Second, we present a necessary and sufficient condition that discriminant analysis in the original space provides an orthonormal system. Finally, we investigate the relationship between orthogonal discriminant analysis and the Karhunen-Loeve expansion in the original space.