Attribute-space connectivity and connected filters

Attribute-space connectivity and connected filters

In this paper connected operators from mathematical morphology are extended to a wider class of operators, which are based on connectivities in higher dimensional spaces, similar to scale spaces, which will be called attribute-spaces. Though some properties of connected filters are lost, granulometries can be defined under certain conditions, and pattern spectra in most cases. The advantage of ...

Attribute-Space Connected Filters

Second-Order Connected Attribute Filters Using Max-Trees

Vector-Attribute Filters

Connected Viscous Filters

This paper deals with the notion of connectivity in viscous lattices. In particular, a new family of morphological connected filters, called connected viscous filters is proposed. Connected viscous filters are completely determined by two criteria: size parameter and connectivity. The connection of these filters is defined on viscous lattices in such a way that they verify several properties of...