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Formulation of Twin graph labelings
by
Ignatius, Fredrick
, Kaspar, S.
in
Artificial Intelligence
/ Computational Biology/Bioinformatics
/ Computational Science and Engineering
/ Computer Science
/ Data Mining and Knowledge Discovery
/ Graphs
/ Image Processing and Computer Vision
/ Labeling
/ Probability and Statistics in Computer Science
/ Problem solving
/ S.I.: Fuzzy Logic and Probabilistic Modelling of Uncertain Information Systems
/ Semantic web
/ Special Issue on Research Advances In Fuzzy Logic and Probabilistic Modelling of Uncertain Information Systems
2025
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Formulation of Twin graph labelings
by
Ignatius, Fredrick
, Kaspar, S.
in
Artificial Intelligence
/ Computational Biology/Bioinformatics
/ Computational Science and Engineering
/ Computer Science
/ Data Mining and Knowledge Discovery
/ Graphs
/ Image Processing and Computer Vision
/ Labeling
/ Probability and Statistics in Computer Science
/ Problem solving
/ S.I.: Fuzzy Logic and Probabilistic Modelling of Uncertain Information Systems
/ Semantic web
/ Special Issue on Research Advances In Fuzzy Logic and Probabilistic Modelling of Uncertain Information Systems
2025
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Do you wish to request the book?
Formulation of Twin graph labelings
by
Ignatius, Fredrick
, Kaspar, S.
in
Artificial Intelligence
/ Computational Biology/Bioinformatics
/ Computational Science and Engineering
/ Computer Science
/ Data Mining and Knowledge Discovery
/ Graphs
/ Image Processing and Computer Vision
/ Labeling
/ Probability and Statistics in Computer Science
/ Problem solving
/ S.I.: Fuzzy Logic and Probabilistic Modelling of Uncertain Information Systems
/ Semantic web
/ Special Issue on Research Advances In Fuzzy Logic and Probabilistic Modelling of Uncertain Information Systems
2025
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Journal Article
Formulation of Twin graph labelings
2025
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Overview
In this paper, two new graph labeling techniques are introduced, namely difference amicable labeling and sum amicable labeling, which together are named the twin graph labelings. Here, the formulation of labelings and verification of a few simple, finite, and undirected graphs including cubic graphs, quartic graphs, and multi-regular graphs are verified to be twin graphs. Two new mathematical board games and two coding techniques are introduced and presented as applications.
Publisher
Springer London,Springer Nature B.V
Subject
/ Computational Biology/Bioinformatics
/ Computational Science and Engineering
/ Data Mining and Knowledge Discovery
/ Graphs
/ Image Processing and Computer Vision
/ Labeling
/ Probability and Statistics in Computer Science
/ S.I.: Fuzzy Logic and Probabilistic Modelling of Uncertain Information Systems
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