Keywords and phrases: A-magic labeling, non-abelian group, quaternion group Q8-magic, Q8-magic constant.
Received: June 20, 2022; Accepted: September 13, 2022; Published: October 10, 2022
How to cite this article: C. Anusha and V. Anil Kumar, -magic labeling of some graphs and its subdivision graphs, Advances and Applications in Discrete Mathematics 34 (2022), 67-85. http://dx.doi.org/10.17654/0974165822044
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References [1] C. Anusha and V. Anil Kumar, -magic graphs, Ratio Mathematica 42 (2022), 167-181. [2] Jiří Sedláček, On magic graphs, Math. Slovaca 26(4) (1976), 329-335. [3] John B. Fraleigh, A First Course in Abstract Algebra, Pearson Education India, 2003. [4] Michael Doob, Characterizations of regular magic graphs, J. Combin. Theory Ser. B 25(1) (1978), 94-104. [5] Michael Doob, Generalizations of magic graphs, J. Combin. Theory Ser. B 17(3) (1974), 205-217. [6] Michael Doob, On the construction of magic graphs, Congr. Numer. 10 (1974), 361-374. [7] M. C. Kong, Sin-Min Lee and Hugo S. H. Sun, On magic strength of graph, Ars Combin. 45 (1997), 193-200. [8] P. T. Vandana and V. Anil Kumar, magic labelings of wheel related graphs, British Journal of Mathematics and Computer Science 8(3) (2015), 189-219. [9] R. Sweetly and J. Paulraj Joseph, Some special -magic graphs, Journal of Informatics and Mathematical Sciences 2(2-3) (2010), 141-148. [10] R. H. Jeurissen, Disconnected graphs with magic labelings, Discrete Math. 43(1) (1983), 47-53. [11] R. H. Jeurissen, Pseudo-magic graphs, Discrete Math. 43(2-3) (1983), 207-214. [12] S. M. Lee et al., On the -magic graphs, Congr. Numer. 156 (2002), 59-68. [13] V. Anil Kumar and P. T. Vandana, -magic labelings of some shell related graphs, British Journal of Mathematics and Computer Science 9(3) (2015), 199-223.
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