Intuitionistic fuzzy hypergraphs (IFHG) are hypergraphs in which a second degree (non membership) is also included with membership degree for every node in it. Likewise every hyperedge is also having a membership and non membership degree. If a system is modeled using IFHG, the membership degree actually shows the wantedness of the hyperedge/node with respect to the application and the non membership degree shows the unwantedness of the node/hyperedge. The focus of this paper is to show the results of morphological erosion on the sub IFHGs which are created by $$(\alpha ,\beta )$$ ( α , β ) cut considering their union, intersection, complement etc and to show their applications in the field of document processing and networking. This is a premier work which defines morphological erosion on IFHG.
The Journal of Analysis – Springer Journals
Published: Jun 4, 2018