PELABELAN SUPER MUKA ANTI-AJAIB PADA KELAS GRAF PLANAR
Keywords:
Graf bipartit lengkap, graf lengkap, graf planar, pelabelan super anti-ajaib pelabelan super anti-ajaib .
Abstract
Penelitian ini berfokus pada pelabelan super anti-ajaib dari graf planar tipe Akan ditunjukkan bahwa suatu kelas dari graf planar yang didefinisikan menggunakan graf lengkap dan suatu kelas dari graf planar yang didefinisikan menggunakan graf bipartit lengkap adalah dan super anti-ajaib dengan keadaan tertentu.
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References
1. Baca, M. & M. Miller, 2008, Supesr edge-antimagic graphs, Florida
2. Diestel, Reinhard, 2000, Graph theory electronic edition 2000. Springer-Verlac, New York
3. Harris, John, 2008, Combinatorics and graph theory, New York.
4. Ramanjaneyulu, K., 2008, Anti-magic labellings of a class of planar graphs. Australian Journal of Combinatorics volume 41: 283-290
5. Rossen, Kenneth H., 2012, Discrete mathematics and its applications. McGraw-Hills, New York
6. Tilukay, M. I., Salman, A. N. M., Elviyenti, M., 2012, On super d-face antimagic total labelings of the corona product of a tree with r copies of a path. AIP Conf. Proc. 1450, 218
2. Diestel, Reinhard, 2000, Graph theory electronic edition 2000. Springer-Verlac, New York
3. Harris, John, 2008, Combinatorics and graph theory, New York.
4. Ramanjaneyulu, K., 2008, Anti-magic labellings of a class of planar graphs. Australian Journal of Combinatorics volume 41: 283-290
5. Rossen, Kenneth H., 2012, Discrete mathematics and its applications. McGraw-Hills, New York
6. Tilukay, M. I., Salman, A. N. M., Elviyenti, M., 2012, On super d-face antimagic total labelings of the corona product of a tree with r copies of a path. AIP Conf. Proc. 1450, 218
Published
2013-03-01
How to Cite
[1]
C. Halim, F. Rumlawang, and H. Patty, “PELABELAN SUPER MUKA ANTI-AJAIB PADA KELAS GRAF PLANAR”, BAREKENG: J. Math. & App., vol. 7, no. 1, pp. 5-8, Mar. 2013.
Section
Articles
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