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Abstract
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| This paper investigates some geodesic implementations that have appeared in the literature and that lead to connected operators. The focus is on two so-called self-dual geodesic transformations. Some fundamental aspects of these transformations are analyzed, such as whether they are actually levelings, and whether they can treat each grain or pore independently from the rest (connected-component locality). As will be shown, one of the geodesic self-dual reconstructions studied appears to be not a leveling. Nevertheless, it possesses a distinctive characteristic: it can process grains and pores in a connected-component local manner. The analysis is performed in the set or binary framework, although results and conclusions extend to (flat) gray-level operators. | |
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International
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Si |
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JCR
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No |
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Title
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Lecture Notes in Computer Science |
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ISBN
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0302-9743 |
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Impact factor JCR
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0 |
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Impact info
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Volume
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5720 |
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10.1007/978-3-642-03613-2_8 |
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Journal number
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0 |
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From page
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82 |
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To page
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91 |
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Month
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AGOSTO |
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Ranking
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