Mathematical morphology
From Wikipedia, the free encyclopedia
- For other uses, see Morphology.
Mathematical morphology (MM) is a theoretical model for digital images built upon lattice theory and topology. It is the foundation of morphological image processing, which is based on shift-invariant (translation invariant) operators based principally on Minkowski addition.
Mathematical morphology was originally developed for binary images, viewed as subsets of the integer grid Z2 (or Zd, for any dimension d), and was later successfully extended to grayscale images and multi-band images.
[edit] Basic operators
- Erosion
- Dilation
- Opening
- Closing
[edit] External links
- Center of Mathematical Morphology, Paris School of Mines
- History of Mathematical Morphology, by Jean Serra
- Morphology Digest, a newsletter on mathematical morphology, by Pierre Soillede:Mathematische Morphologie (Mathematik/Bildverarbeitung)
pt:Morfologia matemática tr:Matematiksel biçimbilim zh:数学形态学
