
Tensor Voting
A Perceptual Organization Approach to Computer Vision and Machine Learning
Morgan & Claypool Publishers
Published on 1. December 2006
Book
Paperback/Softback
136 pages
978-1-59829-100-1 (ISBN)
Description
This lecture presents research on a general framework for perceptual organization that was conducted mainly at the Institute for Robotics and Intelligent Systems of the University of Southern California. It is not written as a historical recount of the work, since the sequence of the presentation is not in chronological order. It aims at presenting an approach to a wide range of problems in computer vision and machine learning that is data-driven, local and requires a minimal number of assumptions. The tensor voting framework combines these properties and provides a unified perceptual organization methodology applicable in situations that may seem heterogeneous initially. We show how several problems can be posed as the organization of the inputs into salient perceptual structures, which are inferred via tensor voting. The work presented here extends the original tensor voting framework with the addition of boundary inference capabilities; a novel re-formulation of the framework applicable to high-dimensional spaces and the development of algorithms for computer vision and machine learning problems. We show complete analysis for some problems, while we briefly outline our approach for other applications and provide pointers to relevant sources.
More details
Series
Language
English
Place of publication
San Rafael
United States
Target group
Professional and scholarly
Dimensions
Height: 235 mm
Width: 187 mm
ISBN-13
978-1-59829-100-1 (9781598291001)
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Schweitzer Classification
Content
- Introduction
- Tensor Voting
- Stereo Vision from a Perceptual Organization Perspective
- Tensor Voting in ND
- Dimensionality Estimation, Manifold Learning and Function Approximation
- Boundary Inference
- Figure Completion
- Conclusions
- Tensor Voting
- Stereo Vision from a Perceptual Organization Perspective
- Tensor Voting in ND
- Dimensionality Estimation, Manifold Learning and Function Approximation
- Boundary Inference
- Figure Completion
- Conclusions