𝔖 Scriptorium
✦   LIBER   ✦

📁

Moments and Moment Invariants in Pattern Recognition

✍ Scribed by Jan Flusser, Barbara Zitova, Tomas Suk


Publisher
J. Wiley
Year
2009
Tongue
English
Leaves
303
Category
Library

⬇  Acquire This Volume

No coin nor oath required. For personal study only.

✦ Synopsis


Moments as projections of an image’s intensity onto a proper polynomial basis can be applied to many different aspects of image processing. These include invariant pattern recognition, image normalization, image registration, focus/ defocus measurement, and watermarking. This book presents a survey of both recent and traditional image analysis and pattern recognition methods, based on image moments, and offers new concepts of invariants to linear filtering and implicit invariants. In addition to the theory, attention is paid to efficient algorithms for moment computation in a discrete domain, and to computational aspects of orthogonal moments. The authors also illustrate the theory through practical examples, demonstrating moment invariants in real applications across computer vision, remote sensing and medical imaging.

 

Key features:

 

  • Presents a systematic review of the basic definitions and properties of moments covering geometric moments and complex moments.
  • Considers invariants to traditional transforms – translation, rotation, scaling, and affine transform - from a new point of view, which offers new possibilities of designing optimal sets of invariants.
  • Reviews and extends a recent field of invariants with respect to convolution/blurring.
  • Introduces implicit moment invariants as a tool for recognizing elastically deformed objects.
  • Compares various classes of orthogonal moments (Legendre, Zernike, Fourier-Mellin, Chebyshev, among others) and demonstrates their application to image reconstruction from moments.
  • Offers comprehensive advice on the construction of various invariants illustrated with practical examples.
  • Includes an accompanying website providing efficient numerical algorithms for moment computation and for constructing invariants of various kinds, with about 250 slides suitable for a graduate university course.

Moments and Moment Invariants in Pattern Recognition is ideal for researchers and engineers involved in pattern recognition in medical imaging, remote sensing, robotics and computer vision. Post graduate students in image processing and pattern recognition will also find the book of interest.


📜 SIMILAR VOLUMES


Moments and moment invariants in pattern
✍ Jan Flusser, Barbara Zitova, Tomas Suk 📂 Library 📅 2009 🏛 Wiley 🌐 English

Moments as projections of an image’s intensity onto a proper polynomial basis can be applied to many different aspects of image processing. These include invariant pattern recognition, image normalization, image registration, focus/ defocus measurement, and watermarking. This book presents a survey

Orthogonal Image Moments for Human-Centr
✍ S. M. Mahbubur Rahman, Tamanna Howlader, Dimitrios Hatzinakos 📂 Library 📅 2019 🏛 Springer Singapore 🌐 English

<p>Instead of focusing on the mathematical properties of moments, this book is a compendium of research that demonstrates the effectiveness of orthogonal moment-based features in face recognition, expression recognition, fingerprint recognition and iris recognition. The usefulness of moments and the

Un moment: Moments, tome 1
✍ Marie Hall 📂 Fiction 📅 2017 🏛 ÉDitions Ada 🌐 French

Passer la fête de la Saint-Valentin dans un bar burlesque n'avait pas été la manière idéale pour Liliana d'occuper un vendredi soir. Elle aurait de loin préféré être de retour sur le campus à faire ses travaux scolaires... jusqu'à ce qu'elle rencontre Ryan. Il est grand, athlétique et canon. Lili n'

Moment Maps and Combinatorial Invariants
✍ Victor Guillemin (auth.) 📂 Library 📅 1994 🏛 Birkhäuser Basel 🌐 English

<p><P>The action of a compact Lie group, <EM>G</EM>, on a compact sympletic manifold gives rise to some remarkable combinatorial invariants. The simplest and most interesting of these is the <EM>moment polytope</EM>, a convex polyhedron which sits inside the dual of the Lie algebra of G. One of the