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Algebraic frames for the perception action cycle : second international workshop, AFPAC 2000, Kiel, Germany, S | AFPAC 2000 (2000 : Kiel, Germany), Sommer, Gerald, 1945-, Zeevi, Y. Y

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Algebraic frames for the perception action cycle : second international workshop, AFPAC 2000, Kiel, Germany, S

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Author: AFPAC 2000 (2000 : Kiel, Germany), Sommer, Gerald, 1945-, Zeevi, Y. Y

Added by: sketch

Added Date: 2015-12-30

Publication Date: 2000

Language: eng

Subjects: Intelligent control systems, Artificial intelligence, Perception

Publishers: Berlin ; New York : Springer

Collections: folkscanomy miscellaneous, folkscanomy, additional collections

ISBN Number: 3540410139

Pages Count: 300

PPI Count: 300

PDF Count: 1

Total Size: 161.65 MB

PDF Size: 9.71 MB

Extensions: djvu, gif, pdf, gz, zip, torrent, log, mrc

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Downloads: 373

Views: 423

Total Files: 18

Media Type: texts

Description

Algebraic Frames for the Perception-Action Cycle: Second International Workshop, AFPAC 2000, Kiel, Germany, September 10-11, 2000. Proceedings
Author: Gerald Sommer, Yehoshua Y. Zeevi
Published by Springer Berlin Heidelberg
ISBN: 978-3-540-41013-3
DOI: 10.1007/10722492

Table of Contents:

  • Analyzing Action Representations
  • The Systems Theory of Contact
  • An Associative Perception-Action Structure Using a Localized Space Variant Information Representation
  • The Structure of Colorimetry
  • Fast Calculation Algorithms of Invariants for Color and Multispectral Image Recognition
  • Modelling Motion: Tracking, Analysis and Inverse Kinematics
  • The Lie Model for Euclidean Geometry
  • On the Geometric Structure of Spatio-temporal Patterns
  • Learning Geometric Transformations with Clifford Neurons
  • Hurwitzion Algebra and its Application to the FFT Synthesis
  • Diffusion–Snakes Using Statistical Shape Knowledge
  • The Multidimensional Isotropic Generalization of Quadrature Filters in Geometric Algebra
  • Sparse Feature Maps in a Scale Hierarchy
  • Estimation and Tracking of Articulated Motion Using Geometric Algebra
  • Geometric Properties of Central Catadioptric Projections
  • Lie-Theory and Dynamical Illumination Changes
  • A Group Theoretical Formalization of Contact Motion
  • Periodic Pattern Analysis under Affine Distortions Using Wallpaper Groups
  • Wavelet Filter Design via Linear Independent Basic Filters
  • Lie Group Modeling of Nonlinear Point Set Shape Variability

Includes bibliographical references and index
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