2006
DOI: 10.1071/as06010
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Mathematical Morphology: Star/Galaxy Differentiation & Galaxy Morphology Classification

Abstract: We present an application of Mathematical Morphology (MM) for the classification of astronomical objects, both for star/galaxy differentiation and galaxy morphology classification. We demonstrate that, for CCD images, 99.3 ± 3.8% of galaxies can be separated from stars using MM, with 19.4 ± 7.9% of the stars being misclassified. We demonstrate that, for photographic plate images, the number of galaxies correctly separated from the stars can be increased using our MM diffraction spike tool, which allows 51.0 ± … Show more

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Cited by 20 publications
(12 citation statements)
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“…The center point of the structuring element slides over the surface of the input image. On each pixel point the output pixel value is the maximum value contained within the structuring element superimposed on the input image (Moore et al 2006).…”
Section: Morphological Operationmentioning
confidence: 99%
See 2 more Smart Citations
“…The center point of the structuring element slides over the surface of the input image. On each pixel point the output pixel value is the maximum value contained within the structuring element superimposed on the input image (Moore et al 2006).…”
Section: Morphological Operationmentioning
confidence: 99%
“…Dilation and erosion are the basic operators in mathematical morphology and have become common tools for both image processing and analysis of binary and gray-scale images (Heijmans 1992(Heijmans , 1994(Heijmans , 1995van Droogenbroeck & Buckley 2005;Moore et al 2006;Urbach & Wilkinson 2008).…”
Section: Morphological Operationmentioning
confidence: 99%
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“…1, which shows an image of the M81 galaxy together with many foreground stars. Star/galaxy classification is an important issue which can be handled well by mathematical morphology [19]. We aim one step further, namely, to remove the stars without distorting the internal detail of the galaxy, as was done in [20] using considerable manual intervention [21].…”
Section: Introductionmentioning
confidence: 99%
“…are the most fundamental operators in mathematical morphology and have become common tools for both image filtering and analysis [3], [4] of binary and grayscale images, especially since the development of efficient algorithms [5]- [14]. Usually, these efficient algorithms can only be used for binary images [5]- [7], [9], [12], [13], or they are limited to shapes that can (efficiently) be decomposed into a series of linear S.E.s [8], [11], [14].…”
mentioning
confidence: 99%