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[Keyword] difference matrix(3hit)

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  • Face Verification Based on the Age Progression Rules

    Kai FANG  Shuoyan LIU  

     
    LETTER-Image Recognition, Computer Vision

      Pubricized:
    2015/01/26
      Vol:
    E98-D No:5
      Page(s):
    1112-1115

    Appearance changes conform to certain rules for a same person,while for different individuals the changes are uncontrolled. Hence, this paper studies the age progression rules to tackle face verification task. The age progression rules are discovered in the difference space of facial image pairs. For this, we first represent an image pair as a matrix whose elements are the difference of a set of visual words. Thereafter, the age progression rules are trained using Support Vector Machine (SVM) based on this matrix representation. Finally, we use these rules to accomplish the face verification tasks. The proposed approach is tested on the FGnet dataset and a collection of real-world images from identification card. The experimental results demonstrate the effectiveness of the proposed method for verification of identity.

  • New Classes of Optimal Variable-Weight Optical Orthogonal Codes with Hamming Weights 3 and 4

    Xiyang LI  Pingzhi FAN  Naoki SUEHIRO  Dianhua WU  

     
    PAPER-Sequences

      Vol:
    E95-A No:11
      Page(s):
    1843-1850

    Variable-weight optical orthogonal codes (OOCs) have application in multimedia optical code division multiple access (OCDMA) systems supporting multiple quality of services (QoS). In this paper, several combinatorial constructions for optimal variable-weight OOCs are presented explicitly. A useful recursive construction for optimal variable-weight OOCs is proposed as well. Based on these results, two new infinite classes of optimal variable-weight OOCs with Hamming weights 3 and 4 are obtained.

  • Smallest Size of Circulant Matrix for Regular (3, L) and (4, L) Quasi-Cyclic LDPC Codes with Girth 6

    Manabu HAGIWARA  Marc P.C. FOSSORIER  Takashi KITAGAWA  Hideki IMAI  

     
    PAPER-Coding Theory

      Vol:
    E92-A No:11
      Page(s):
    2891-2894

    In this paper, we investigate the smallest value of p for which a (J,L,p)-QC LDPC code with girth 6 exists for J=3 and J=4. For J=3, we determine the smallest value of p for any L. For J=4, we determine the smallest value of p for L ≤ 301. Furthermore we provide examples of specific constructions meeting these smallest values of p.