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274-285

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- P.G. & Research Department of Mathematics, The M. D. T. Hindu College, Tirunelveli - 627010, Tamil Nadu, India

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References

- [1] B. Amutha and M.P. Syed Ali Nisaya, Hexagonal Sum Labeling of H-graphs. Adalya Journal, 8(10), 2019, 33-39
- [2] M. Apostal, Introduction to Analytic Number Theory, Narosa Publishing House, Second Edition, 1991
- [3] S. Arockiaraj and P. Mahalakshmi, On Odd Sum Graphs, International Journal of Mathematical Combinatorics, 4 (2013) 58-77
- [4] J. A. Bondy and U. S. R. Murty. Graph Theory with Applications, Macmillan Press, London (1976).
- [5] M. Ellingham, Sum Graphs from Trees. Ars Combinatoria, 35 (1993) 335-349
- [6] J.A. Gallian, A Dynamic Survey of Graph Labeling. The Electronic Journal of Combinatorics, 22 (2019) #DS6
- [7] B. Gayathri and V. Prakash, Necessary conditions for one modulo three mean labeling of graphs. International Journal of Engineering Sciences, Advanced Computing and Bio-Technology, 6(2) (2015) 41-61
- [8] B. Gayathri and V. Prakash, One modulo three mean labeling of some special graphs. Mathematical Sciences International Research Journal, 4(2), 2015, 434-460
- [9] S.W. Golomb, How to number a Graph, Graph Theory and Computing, R.C. Read, Academic Press, New York (1972)
- [10] F. Harary, Graph Theory, Adision – Wesley, Reading Mass, 1969
- [11] F. Harary, Sum Graphs and Difference Graphs. Congr. Numer. 72 (1990) 101-108
- [12] F. Harary, I. R. Hentzel and D. Jacobs Digitizing Sum Graphs over the Reals, Caribbean J. Math. Comput. Sci. 1 (1991) 1-4
- [13] F. Harary, Sum Graphs over all integers. Discrete Mathematics 124 (1994) 99-105
- [14] P. Jeyanthi and A. Maheswari, One modulo three mean labeling of graphs. American Journal of Applied Mathematics and Statistics, 2(5) (2014) 302-306.
- [15] P. Jeyanthi, A. Maheswari and P. Pandiraj, One Modulo Three Mean Labeling of Cycle Related graphs. International Journal of Pure and Applied Mathematics, Vol. 103, No. 4, 2015, 625-633
- [16] P. Jeyanthi, A. Maheswari and P. Pandiraj, On one modulo three mean labeling of graphs. Journal of Discrete Mathematical sciences and Cryptography, 19(2) (2016) 375 –384
- [17] D. Muthuramakrishanan and K. Bhagyasri, One modulo N mean Labeling of Graphs. International Journal of Scientific Research and Review, 7(8), 2018, 345-354
- [18] I. Niven and Herbert S. Zuckerman, An Introduction to the Theory of Numbers, Wiley Eastern Limited, Third Edition, 1991
- [19] K. R. Parthasarathy. Basic Graph Theory, Tata Mcgraw Hill Publishing Company Limited (1994).
- [20] A. Rosa, On certain valuation of the vertices of a graph, Thoery of Graphs (Proc. Internat. Symposium, Rome, 1966), Gordon and Breach, N. Y and Dunod Paris (1967), 349-355

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bwmeta1.element.psjd-cee27ef8-9762-40de-8f84-2e821597597e