• Title of article

    Classification of problems of determining the maximum common fragments for two structures of a temporal digraph

  • Author/Authors

    Ibrahim, Ali Rashid Department of Applied Mathematics - College of Science - University of Anbar, Ramadi, Iraq

  • Pages
    7
  • From page
    869
  • To page
    875
  • Abstract
    A new approach is proposed for classifying the problems of determining the maximum common fragments (MCF) for two connected structures included in the T-digraph, based on the type of the maximum common fragment. A tree of classification the problems of determining the maximum common fragments (MCF) for two structures tiG,tjG(MCF(tiG,tjG)) included in the T-digraph is proposed. Examples are given for a digraph tG with three types of its fragments (parts), and for five connectivity types of digraphs. The formulation of six basic problems of determining the maximum common fragments (MCF) for two connected structures included in the T-digraph is given. A classification is proposed for an isomorphic embedding of a digraph into another.
  • Keywords
    temporal digraph , maximum common fragment , maximum common subgraph , spanning subgraph , induced subgraph , classification of maximum common fragments , Isomorphic embedding
  • Journal title
    International Journal of Nonlinear Analysis and Applications
  • Serial Year
    2021
  • Record number

    2607538