Mathematics > Home > Advances in Pure and Applied Mathematics > Issue 4 (September 2024) > Article
Aymen Ben Amira
Faculty of Sciences of Sfax
Tunisia
Jamel Dammak
Faculty of Sciences of Sfax
Tunisia
Hamza Si Kaddour
Université Claude Bernard Lyon 1
France
Published on 18 September 2024 DOI : 10.21494/ISTE.OP.2024.1198
Let and be two digraphs, -hypomorphic up to complementation, and be the boolean sum of and . The case where and are both connected was studied by the authors and B.Chaari giving the form of the pair. In this paper we study the case where is not connected and give the morphology of the pair whenever is a connected component of .
Let and be two digraphs, -hypomorphic up to complementation, and be the boolean sum of and . The case where and are both connected was studied by the authors and B.Chaari giving the form of the pair. In this paper we study the case where is not connected and give the morphology of the pair whenever is a connected component of .
Digraph graph isomorphism k-hypomorphy up to complementation boolean sum tournament interval
Digraph graph isomorphism k-hypomorphy up to complementation boolean sum tournament interval