An approach to optimal and dense stereo image correspondence

Stereo correspondence is used in the extraction of the three dimensional structure of a scene. This is possible because the difference or displacement in position of corresponding Image points (also known as disparity) is related to the three dimensional position of the object point. In the stereo c...

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Main Author: Galarza, Luis E.
Format: Others
Published: FIU Digital Commons 2005
Subjects:
Online Access:http://digitalcommons.fiu.edu/etd/3607
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spelling ndltd-fiu.edu-oai-digitalcommons.fiu.edu-etd-48872018-07-20T03:32:44Z An approach to optimal and dense stereo image correspondence Galarza, Luis E. Stereo correspondence is used in the extraction of the three dimensional structure of a scene. This is possible because the difference or displacement in position of corresponding Image points (also known as disparity) is related to the three dimensional position of the object point. In the stereo correspondence problem, the object is to determine the locations in each image that are the projection of the same physical point in space. No general solution to the correspondence problem exists mainly due to ambiguities into what constitutes a match. To resolve these ambiguities constraints and assumptions must be made. This thesis approaches this problem using an optimal and dense image matching procedure. The procedure is based on a method where epipolar and ordering constraints are employed. New to this approach is that this inherently constrained problem is solved in an unconstrained manner. In addition, reliance on heuristics is significantly reduced. The thesis presents a one dimensional and a two dimensional approach for addressing this problem. The two dimensional approach is a generalization of the one dimensional method such that spatial correlations inherent in images can aid in the matching process of inherently noisy images. 2005-07-28T07:00:00Z text application/pdf http://digitalcommons.fiu.edu/etd/3607 FIU Electronic Theses and Dissertations FIU Digital Commons Engineering
collection NDLTD
format Others
sources NDLTD
topic Engineering
spellingShingle Engineering
Galarza, Luis E.
An approach to optimal and dense stereo image correspondence
description Stereo correspondence is used in the extraction of the three dimensional structure of a scene. This is possible because the difference or displacement in position of corresponding Image points (also known as disparity) is related to the three dimensional position of the object point. In the stereo correspondence problem, the object is to determine the locations in each image that are the projection of the same physical point in space. No general solution to the correspondence problem exists mainly due to ambiguities into what constitutes a match. To resolve these ambiguities constraints and assumptions must be made. This thesis approaches this problem using an optimal and dense image matching procedure. The procedure is based on a method where epipolar and ordering constraints are employed. New to this approach is that this inherently constrained problem is solved in an unconstrained manner. In addition, reliance on heuristics is significantly reduced. The thesis presents a one dimensional and a two dimensional approach for addressing this problem. The two dimensional approach is a generalization of the one dimensional method such that spatial correlations inherent in images can aid in the matching process of inherently noisy images.
author Galarza, Luis E.
author_facet Galarza, Luis E.
author_sort Galarza, Luis E.
title An approach to optimal and dense stereo image correspondence
title_short An approach to optimal and dense stereo image correspondence
title_full An approach to optimal and dense stereo image correspondence
title_fullStr An approach to optimal and dense stereo image correspondence
title_full_unstemmed An approach to optimal and dense stereo image correspondence
title_sort approach to optimal and dense stereo image correspondence
publisher FIU Digital Commons
publishDate 2005
url http://digitalcommons.fiu.edu/etd/3607
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