Package net.algart.matrices.morphology
package net.algart.matrices.morphology
Algorithms of mathematical morphology and rank operations for
n-dimensional AlgART matrices.
- Author:
- Daniel Alievsky
-
ClassDescriptionA skeletal implementation of the
Morphologyinterface to minimize the effort required to implement this interface.A skeletal implementation of theRankMorphologyinterface to minimize the effort required to implement this interface.The simplest complete implementation ofMorphologyinterface.Almost complete implementation ofRankMorphologyinterface with an instantiation method of some complete implementation.The filter allowing to transform anyMorphologyobject to another instance of that interface, which uses some non-trivial form of continuation outside the source matrix.The filter allowing to transform anyRankMorphologyobject to another instance of that interface, which uses some non-trivial form of continuation outside the source matrix.Complete description of precision characteristics of rank operations, described inRankMorphologyinterface.Iterative erosion of the matrix.Iterative opening of the matrix.Mathematical morphology overn-dimensional matriceswith a random n-dimensional structuring element (shape), represented byPatternclass.Subtraction mode for some methods ofMorphologyinterface.Rank operations overn-dimensional matrices: percentile, rank, mean between given percentiles or values, etc., calculated on all matrix elements in an aperture with the fixed shape, represented byPatternclass.Some predefined precision characteristics of rank operations, described inRankMorphologyinterface.A set ofstreaming aperture processors, implementing all operations, specified inRankMorphologyinterface.The filter allowing to transform anyMorphologyobject to another instance of that interface, which uses some giventilerfor processing the source matrix (an argument ofMorphologymethods).The filter allowing to transform anyRankMorphologyobject to another instance of that interface, which uses some giventilerfor processing the source matrices (arguments ofRankMorphologymethods).