Nonnegative Matrix Factorizations Performing Object Detection and Localization

  • Casalino G
  • Del Buono N
  • Minervini M
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Abstract

We study the problem of detecting and localizing objects in still, gray-scale images making use of the part-based representation provided by nonnegative matrix factorizations. Nonnegative matrix factorization represents an emerging example of subspace methods, which is able to extract interpretable parts from a set of template image objects and then to additively use them for describing individual objects. In this paper, we present a prototype system based on some nonnegative factorization algorithms, which differ in the additional properties added to the nonnegative representation of data, in order to investigate if any additional constraint produces better results in general object detection via nonnegative matrix factorizations.

Figures

  • Figure 1: Nonnegative matrix factorization as conical coordinate transformation: illustration in two dimensional space.
  • Figure 2: Example of a sliding window moving across a test image.
  • Figure 3: Example of output provided by the prototype system during the on-line detection phase.
  • Figure 4: Examples of car images from (a) the CarData dataset, (b) USPS dataset, (c) ORL dataset.
  • Figure 5: Illustration of the learnt bases (with r = 20) of the CarData dataset obtained via (a) NMF, (b) LNMF, (c)NMFsc, and (d) DLPP.
  • Figure 6: Illustration of the learnt bases (with r = 80) of the USPS dataset obtained via (a) NMF, (b) LNMF, (c) NMFsc,and (d) DLPP.
  • Table 1: Algorithm performances when applied to CarData, USPS, and ORL dataset, respectively. Reported values refer to the lowest and highest values of the factor rank r as previously described.
  • Figure 7: Illustration of the learnt bases (with r = 20) of the OPS dataset obtained via (a) NMF, (b) LNMF, (c)NMFsc, and (d) DLPP.

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APA

Casalino, G., Del Buono, N., & Minervini, M. (2012). Nonnegative Matrix Factorizations Performing Object Detection and Localization. Applied Computational Intelligence and Soft Computing, 2012, 1–19. https://doi.org/10.1155/2012/781987

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