Fibonacci Cube Sum Slither Labeling of Some Graphs

Authors

  • Dr. R. Sreenivasan Assistant Professor, PG and Research Department of Mathematics, Agurchand Manmull Jain College, Meenambakkam, Chennai, India Author

DOI:

https://doi.org/10.31305/rrijm.2026.v11.n10.009

Keywords:

Fibonacci labeling, cube sum labeling, Slither labeling, Tessellation of K4, Mirror Comb graph, Tessellation of Triangular Ladder graph

Abstract

Labeling is a fulcrum of graph theory that has gamut of applications in the scientific world. Though they play rich role conceptualising scientific aspects, they also contribute to a greater extent in day to day life commuting. An attempt has been made to show the validation of Fibonacci cube sum slither labeling to some graphs.

References

[1] Joseph. A. Gallian – A Dynamic Survey of Graph Labeling, The Electronic Journal of Combinatorics

[2] Mitesh J. Patel and G.V. Ghodasara – Square Sum Graphs, Bistar Graphs - International Journal of Mathematics Trends and Technology, Volume 47, Number 3, 2017, pp 172 - 177

[3] Richard Xu and Sergiy Merenkov – Graph Theory and Tessellations, PRIMES Conference May 20th, 2017.

[4] R. Sreenivasan and M.S. Paulraj – Vertex Antimagic Edge Labeling of Tessellation of K4 – The International Journal of Analytical and Experimental Modal Analysis – Vol. XI, Issue IX, pp 1369–1376, September 2019, pp 1369 – 1376.

[5] R. Sreenivasan and M.S. Paulraj – Vertex Antimagic Edge Labeling of Protracted Tessellation of K4 – The International Journal of Analytical and Experimental Modal Analysis – Vol. VII, Issue I, pp 1369 – 1376, January 2020, pp 270 – 275.

[6] R. Sreenivasan and M.S. Paulraj – Vertex Antimagic Edge Labeling of Triangular Lattice Grid Graph – Aegaeum Journal, Volume 8, Issue 9, 2020, pp 851 – 865.

Published

2026-10-15

How to Cite

Sreenivasan, R. (2026). Fibonacci Cube Sum Slither Labeling of Some Graphs. RESEARCH REVIEW International Journal of Multidisciplinary, 11(10), 85-89. https://doi.org/10.31305/rrijm.2026.v11.n10.009