Finding curvilinear features in speckled images

A method for finding curves in digital images with speckle noise is described. The solution method differs from standard linear convolutions followed by thresholds in that it explicitly allows curvature in the features. Maximum a posteriori (MAP) estimation is used, together with statistical models...

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Main Authors: Samadani, Ramin, Vesecky, John F.
Format: Other/Unknown Material
Language:unknown
Published: 1990
Subjects:
63
Online Access:http://ntrs.nasa.gov/search.jsp?R=19900062626
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spelling ftnasantrs:oai:casi.ntrs.nasa.gov:19900062626 2023-05-15T18:18:16+02:00 Finding curvilinear features in speckled images Samadani, Ramin Vesecky, John F. Unclassified, Unlimited, Publicly available Jul 1, 1990 http://ntrs.nasa.gov/search.jsp?R=19900062626 unknown http://ntrs.nasa.gov/search.jsp?R=19900062626 Accession ID: 90A49681 Copyright Other Sources 63 Vancouver, Canada, July 10-14, 1989) IEEE Transactions on Geoscience and Remote Sensing; 669-673 1990 ftnasantrs 2012-02-15T18:35:22Z A method for finding curves in digital images with speckle noise is described. The solution method differs from standard linear convolutions followed by thresholds in that it explicitly allows curvature in the features. Maximum a posteriori (MAP) estimation is used, together with statistical models for the speckle noise and for the curve-generation process, to find the most probable estimate of the feature, given the image data. The estimation process is first described in general terms. Then, incorporation of the specific neighborhood system and a multiplicative noise model for speckle allows derivation of the solution, using dynamic programming, of the estimation problem. The detection of curvilinear features is considered separately. The detection results allow the determination of the minimal size of detectable feature. Finally, the estimation of linear features, followed by a detection step, is shown for computer-simulated images and for a SAR image of sea ice. Other/Unknown Material Sea ice NASA Technical Reports Server (NTRS)
institution Open Polar
collection NASA Technical Reports Server (NTRS)
op_collection_id ftnasantrs
language unknown
topic 63
spellingShingle 63
Samadani, Ramin
Vesecky, John F.
Finding curvilinear features in speckled images
topic_facet 63
description A method for finding curves in digital images with speckle noise is described. The solution method differs from standard linear convolutions followed by thresholds in that it explicitly allows curvature in the features. Maximum a posteriori (MAP) estimation is used, together with statistical models for the speckle noise and for the curve-generation process, to find the most probable estimate of the feature, given the image data. The estimation process is first described in general terms. Then, incorporation of the specific neighborhood system and a multiplicative noise model for speckle allows derivation of the solution, using dynamic programming, of the estimation problem. The detection of curvilinear features is considered separately. The detection results allow the determination of the minimal size of detectable feature. Finally, the estimation of linear features, followed by a detection step, is shown for computer-simulated images and for a SAR image of sea ice.
format Other/Unknown Material
author Samadani, Ramin
Vesecky, John F.
author_facet Samadani, Ramin
Vesecky, John F.
author_sort Samadani, Ramin
title Finding curvilinear features in speckled images
title_short Finding curvilinear features in speckled images
title_full Finding curvilinear features in speckled images
title_fullStr Finding curvilinear features in speckled images
title_full_unstemmed Finding curvilinear features in speckled images
title_sort finding curvilinear features in speckled images
publishDate 1990
url http://ntrs.nasa.gov/search.jsp?R=19900062626
op_coverage Unclassified, Unlimited, Publicly available
genre Sea ice
genre_facet Sea ice
op_source Other Sources
op_relation http://ntrs.nasa.gov/search.jsp?R=19900062626
Accession ID: 90A49681
op_rights Copyright
_version_ 1766194783263391744