An Evaluation of Fractal Methods for Characterizing Image Complexity
Previously, we developed an integrated software package called ICAMS (Image Characterization and Modeling System) to provide specialized spatial analytical functions for interpreting remote sensing data. This paper evaluates three fractal dimension measurement methods that have been implemented in I...
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Veröffentlicht in: | Cartography and geographic information science 2002-01, Vol.29 (1), p.25-35 |
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creator | Lam, Nina Siu-Ngan Qiu, Hong-lie Quattrochi, Dale A. Emerson, Charles W. |
description | Previously, we developed an integrated software package called ICAMS (Image Characterization and Modeling System) to provide specialized spatial analytical functions for interpreting remote sensing data. This paper evaluates three fractal dimension measurement methods that have been implemented in ICAMS: isarithm, variogram, and a modified version of triangular prism. To provide insights into how the fractal methods compare with conventional spatial techniques in measuring landscape complexity, the performance of two spatial autocorrelation methods, Moran's I and Geary's C, is also evaluated. Results from analyzing 25 simulated surfaces having known fractal dimensions show that both the isarithm and triangular prism methods can accurately measure a range of fractal surfaces. The triangular prism method is most accurate at estimating the fractal dimension of surfaces having higher spatial complexity, but it is sensitive to contrast stretching. The variogram method is a comparatively poor estimator for all surfaces, particularly those with high fractal dimensions. As with the fractal techniques, spatial autocorrelation techniques have been found to be useful for measuring complex images, but not images with low dimensionality. Fractal measurement methods, as well as spatial autocorrelation techniques, can be applied directly to unclassified images and could serve as a tool for change detection and data mining. |
doi_str_mv | 10.1559/152304002782064600 |
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This paper evaluates three fractal dimension measurement methods that have been implemented in ICAMS: isarithm, variogram, and a modified version of triangular prism. To provide insights into how the fractal methods compare with conventional spatial techniques in measuring landscape complexity, the performance of two spatial autocorrelation methods, Moran's I and Geary's C, is also evaluated. Results from analyzing 25 simulated surfaces having known fractal dimensions show that both the isarithm and triangular prism methods can accurately measure a range of fractal surfaces. The triangular prism method is most accurate at estimating the fractal dimension of surfaces having higher spatial complexity, but it is sensitive to contrast stretching. The variogram method is a comparatively poor estimator for all surfaces, particularly those with high fractal dimensions. As with the fractal techniques, spatial autocorrelation techniques have been found to be useful for measuring complex images, but not images with low dimensionality. 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This paper evaluates three fractal dimension measurement methods that have been implemented in ICAMS: isarithm, variogram, and a modified version of triangular prism. To provide insights into how the fractal methods compare with conventional spatial techniques in measuring landscape complexity, the performance of two spatial autocorrelation methods, Moran's I and Geary's C, is also evaluated. Results from analyzing 25 simulated surfaces having known fractal dimensions show that both the isarithm and triangular prism methods can accurately measure a range of fractal surfaces. The triangular prism method is most accurate at estimating the fractal dimension of surfaces having higher spatial complexity, but it is sensitive to contrast stretching. The variogram method is a comparatively poor estimator for all surfaces, particularly those with high fractal dimensions. As with the fractal techniques, spatial autocorrelation techniques have been found to be useful for measuring complex images, but not images with low dimensionality. Fractal measurement methods, as well as spatial autocorrelation techniques, can be applied directly to unclassified images and could serve as a tool for change detection and data mining.</description><subject>Analysis</subject><subject>DATA MINING</subject><subject>FRACTAL MEASUREMENT</subject><subject>Imaging systems</subject><subject>Observations</subject><subject>Outer space</subject><subject>Product introduction</subject><subject>Satellites</subject><subject>SIMULATED SURFACES</subject><subject>SPATIAL AUTOCORRELATION</subject><issn>1523-0406</issn><issn>1545-0465</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2002</creationdate><recordtype>article</recordtype><recordid>eNp9kM1OwzAQhCMEEqXwApz8AATWv0kOHKrSAlIRFzhHW8dOjZy4csJPeXoSlRsV2sOuRt-MVpMklxSuqZTFDZWMgwBgWc5ACQVwlEyoFDIFoeTxeDM-3KBOk7OuewMAxWk2Se5mLVl8oH_H3oWWBEuWEXWPnjyZfhOqjtgQyXyDo2qi-3ZtTR4brA2Zh2brzZfrd-fJiUXfmYvfPU1el4uX-UO6er5_nM9WqeZS9ik3OefA2DrPrGBGyiyj1GhuaE5zLCRTSLm0SgDqQq0pq2SuBSpR5RSrSvJpcrXPrdGb0rU29MNbtWlNRB9aY90gz3IJkGUFH_D0AD5MZRqnD_Fsz-sYui4aW26jazDuSgrlWHP5t-bBdLs3jfmxwc8QfVX2uPMh2oitdl3J__H_AJ3jgNo</recordid><startdate>20020101</startdate><enddate>20020101</enddate><creator>Lam, Nina Siu-Ngan</creator><creator>Qiu, Hong-lie</creator><creator>Quattrochi, Dale A.</creator><creator>Emerson, Charles W.</creator><general>Taylor & Francis Group</general><general>Taylor & Francis Group LLC</general><scope>AAYXX</scope><scope>CITATION</scope></search><sort><creationdate>20020101</creationdate><title>An Evaluation of Fractal Methods for Characterizing Image Complexity</title><author>Lam, Nina Siu-Ngan ; Qiu, Hong-lie ; Quattrochi, Dale A. ; Emerson, Charles W.</author></sort><facets><frbrtype>5</frbrtype><frbrgroupid>cdi_FETCH-LOGICAL-c355t-3e833022b87f42e557711ec3e1818a9526a135f640ac96b12d58c4a64d81add53</frbrgroupid><rsrctype>articles</rsrctype><prefilter>articles</prefilter><language>eng</language><creationdate>2002</creationdate><topic>Analysis</topic><topic>DATA MINING</topic><topic>FRACTAL MEASUREMENT</topic><topic>Imaging systems</topic><topic>Observations</topic><topic>Outer space</topic><topic>Product introduction</topic><topic>Satellites</topic><topic>SIMULATED SURFACES</topic><topic>SPATIAL AUTOCORRELATION</topic><toplevel>peer_reviewed</toplevel><toplevel>online_resources</toplevel><creatorcontrib>Lam, Nina Siu-Ngan</creatorcontrib><creatorcontrib>Qiu, Hong-lie</creatorcontrib><creatorcontrib>Quattrochi, Dale A.</creatorcontrib><creatorcontrib>Emerson, Charles W.</creatorcontrib><collection>CrossRef</collection><jtitle>Cartography and geographic information science</jtitle></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext</fulltext></delivery><addata><au>Lam, Nina Siu-Ngan</au><au>Qiu, Hong-lie</au><au>Quattrochi, Dale A.</au><au>Emerson, Charles W.</au><format>journal</format><genre>article</genre><ristype>JOUR</ristype><atitle>An Evaluation of Fractal Methods for Characterizing Image Complexity</atitle><jtitle>Cartography and geographic information science</jtitle><date>2002-01-01</date><risdate>2002</risdate><volume>29</volume><issue>1</issue><spage>25</spage><epage>35</epage><pages>25-35</pages><issn>1523-0406</issn><eissn>1545-0465</eissn><abstract>Previously, we developed an integrated software package called ICAMS (Image Characterization and Modeling System) to provide specialized spatial analytical functions for interpreting remote sensing data. This paper evaluates three fractal dimension measurement methods that have been implemented in ICAMS: isarithm, variogram, and a modified version of triangular prism. To provide insights into how the fractal methods compare with conventional spatial techniques in measuring landscape complexity, the performance of two spatial autocorrelation methods, Moran's I and Geary's C, is also evaluated. Results from analyzing 25 simulated surfaces having known fractal dimensions show that both the isarithm and triangular prism methods can accurately measure a range of fractal surfaces. The triangular prism method is most accurate at estimating the fractal dimension of surfaces having higher spatial complexity, but it is sensitive to contrast stretching. The variogram method is a comparatively poor estimator for all surfaces, particularly those with high fractal dimensions. As with the fractal techniques, spatial autocorrelation techniques have been found to be useful for measuring complex images, but not images with low dimensionality. Fractal measurement methods, as well as spatial autocorrelation techniques, can be applied directly to unclassified images and could serve as a tool for change detection and data mining.</abstract><pub>Taylor & Francis Group</pub><doi>10.1559/152304002782064600</doi><tpages>11</tpages></addata></record> |
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subjects | Analysis DATA MINING FRACTAL MEASUREMENT Imaging systems Observations Outer space Product introduction Satellites SIMULATED SURFACES SPATIAL AUTOCORRELATION |
title | An Evaluation of Fractal Methods for Characterizing Image Complexity |
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