Structuring element decomposition is used to reduce computation time in performing morphological image processing operations by breaking down a structuring element into simpler components. This paper classifies decomposition algorithms into two broad categories, namely morphological combination and set theoretic combination classes. Two important structuring element decomposition methods, the tree search and arbitrary shape decomposition algorithms, are discussed and their performances are compared using a series of different structuring element shapes. We found that the tree search decomposition algorithm is restricted to mainly symmetric and convex structuring elements, and its computation time for performing a morphological operation gro...
Abstract. Template decomposition techniques can be useful for improving the efficiency of image-proc...
Real-time system requires not only the perfectresult but also the partial usable result which produc...
A new algorithm for multiscale description of binary digital regions is given. A region is represent...
For image processing systems that have a limited size of region of support, say 3 x 3, direct implem...
Abstruct- Efficient implementation of morphological opera-tions requires the decomposition of struct...
Morphological transformations are commonly used to perform a variety of image processing tasks. Howe...
Abstract. This paper presents a structuring element decompositionmethod and a correspondingmor-pholo...
This paper presents research on decomposition of morphological grayscale structural functions so tha...
Mathematical morphology stems from set theory and it makes use of properties of point sets. The firs...
International audienceThis paper presents a structuring element decomposition method and a correspon...
This thesis presents the recently developed image morphology techniques including the algorithms in ...
Morphological operations based on primitives such as dilation and erosion are slow to compute in pra...
A novel implementation of morphological operations is proposed in this paper. Major benefit of the i...
Decomposing morphological structure element into Minkowski sum of several small ones is very useful ...
Abstract—Convolutions are a fundamental tool in image processing. Classical examples of two dimensio...
Abstract. Template decomposition techniques can be useful for improving the efficiency of image-proc...
Real-time system requires not only the perfectresult but also the partial usable result which produc...
A new algorithm for multiscale description of binary digital regions is given. A region is represent...
For image processing systems that have a limited size of region of support, say 3 x 3, direct implem...
Abstruct- Efficient implementation of morphological opera-tions requires the decomposition of struct...
Morphological transformations are commonly used to perform a variety of image processing tasks. Howe...
Abstract. This paper presents a structuring element decompositionmethod and a correspondingmor-pholo...
This paper presents research on decomposition of morphological grayscale structural functions so tha...
Mathematical morphology stems from set theory and it makes use of properties of point sets. The firs...
International audienceThis paper presents a structuring element decomposition method and a correspon...
This thesis presents the recently developed image morphology techniques including the algorithms in ...
Morphological operations based on primitives such as dilation and erosion are slow to compute in pra...
A novel implementation of morphological operations is proposed in this paper. Major benefit of the i...
Decomposing morphological structure element into Minkowski sum of several small ones is very useful ...
Abstract—Convolutions are a fundamental tool in image processing. Classical examples of two dimensio...
Abstract. Template decomposition techniques can be useful for improving the efficiency of image-proc...
Real-time system requires not only the perfectresult but also the partial usable result which produc...
A new algorithm for multiscale description of binary digital regions is given. A region is represent...