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26 June 1996 Algorithms for fractal dimension estimations in images: applications and comparisons
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During the past decade, increasing use has been made of fractals to model natural phenomena and objects. The most widely used parameter is the fractal dimension; strictly speaking, a non-integer number between 1.0 and 2.0 for a linear object such as a coastline, and 2.0 and 3.0 for the surface of a solid object. A large number of algorithms have been developed for estimating fractal dimension, and it is not uncommon that these algorithms yield significantly different results when applied to the same data set. It is therefore of considerable importance to understand the true nature of the object being modeled, and to use the most appropriate algorithm for the particular application. A number of algorithms have been examined for use in various applications such as environmental sciences, planetary observations, geology, meteorology, and medical diagnosis and research. Specific problems with using fractal analysis in these applications are addressed.
© (1996) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Timothy F. Cleghorn and Sandeep Jaggi "Algorithms for fractal dimension estimations in images: applications and comparisons", Proc. SPIE 2753, Visual Information Processing V, (26 June 1996);

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