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Detection of texture and isolated features using alternating morphological filters
Zingman, Igor; Saupe, Dietmar; Lambers, Karsten (2013): Detection of texture and isolated features using alternating morphological filters, in: Cris L. Luengo Hendriks, Gunilla Borgefors, und Robin Strand (Hrsg.), Mathematical Morphology and Its Applications to Signal and Image Processing : 11th International Symposium, ISMM 2013, Uppsala, Sweden, May 27-29, 2013, Proceedings, Berlin: Springer, S. 440–451, doi: 10.1007/978-3-642-38294-9_37.
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Author:
Title of the compilation:
Mathematical Morphology and Its Applications to Signal and Image Processing : 11th International Symposium, ISMM 2013, Uppsala, Sweden, May 27-29, 2013, Proceedings
Publisher Information:
Year of publication:
2013
Pages:
ISBN:
978-3-642-38293-2
978-3-642-38294-9
Language:
English
Abstract:
Recently, we introduced a morphological texture contrast (MTC) operator that allows detection of textural and non-texture regions in images. In this paper we provide comparison of the MTC with other available techniques. We show that, in contrast to other approaches, the MTC discriminates between texture details and isolated features, and does not extend borders of texture regions. Using the ideas underlying the MTC operator, we develop a complementary operator called morphological feature contrast (MFC) that allows extraction of isolated features while not being confused by texture details. We illustrate an application of the MFC operator for extraction of isolated bjects such as individual trees or buildings that should be distinguished from forests or urban centers. We furthermore provide an example of how this operator can be used for detection of isolated linear structures. We also derive an
extended version of the MFC that works with vector-valued images.
extended version of the MFC that works with vector-valued images.
Keywords: ; ; ;
digital image analysis
remote sensing
texture
mathematical morphology
Type:
Contribution to an Articlecollection
Activation date:
June 5, 2013
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https://fis.uni-bamberg.de/handle/uniba/1651