Teachings in Image Processing

Université de Strasbourg


5th year (research) in Imaging Sciences: Mathematical Morphology

Duration : 10h30' courses

Contents. 2D skeletonization: distance skeleton, homotopical reduction, simple point, sequential and parallel algorithms. Applications of discrete topology and geometry: double thresholding, contour closing, generation of shading-off. Binary morphology: dilation, erosion, hit-or-miss transform, opening and closing. Flat operators, median filter, parametric opening. Geodesical reconstruction, opening and closing by reconstruction, connected operators. Watershed.

5th year in Computer and Imaging Sciences: Image Processing and Discrete Geometry, part Mathematical Morphology

Duration : 10h courses (among 26h)

Contents. Edge detection: measurement, localization and filtering. Flat operators, rank filter, parametric opening. Algebraic openings and closings. Alternate filtering. Geodesical reconstruction, opening and closing by reconstruction, connected operators. Granulometry. Watershed.

References.
Chassery J.M., Montanvert A., Géométrie Discrète en Analyse d'Images, Hermès (1991).
Gonzalez R.C., Woods R.E., Digital Image Processing, 3rd ed., Prentice Hall (2008).
Goutsias J., Batman S., Morphological Methods for Biomedical Image Analysis, Handbook of Medical Imaging: Volume 2, Medical Image Processing and Analysis, M. Sonka & J.M. Fitzpatrick (eds.), SPIE Optical Engineering Press (2000), p. 175-272.
Najman L., Talbot H. (Eds.), Morphologie mathématique 1: approches déterministes, Hermès / Lavoisier (2008).
Najman L., Talbot H. (Eds.), Morphologie mathématique 2: estimation, choix et mise en œuvre, Hermès / Lavoisier (2010).
Najman L., Talbot H. (Eds.), Mathematical Morphology, ISTE / Wiley (2010).
Soille P., Morphological Image Analysis: Principles and Applications, Springer Verlag (1999).


Former Teaching

2nd year in Life Sciences, speciality Biology and Computer Science:
Signal Processing, Image Acquisition and Processing


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