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Research Paper | Mathematics | India | Volume 11 Issue 3, March 2022 | Popularity: 4.8 / 10
A Preliminary Concept on Graph Coloring
Dr P. Srilakshmi, Dr A. Sri Krishna Chaitanya
Abstract: This paper introduces the new study about combining the concept of Coloring with Fractal Graphs. Fractal Graph is the famous graph which has self-similarity property included it. It is developed in many areas and has much application in various engineering fields like computer science, Physical, Medical etc. Coloring is the advanced tool of Graph Theory. Its application is growing in various fields. Coloring the vertices is nothing but give the color to each vertices. Adjacent vertices are not colored by the same. Terminal vertices of each edge are colored by different colors like green, blue, yellow, red etc. Chromatic Number is the number of colors needed to the graph for coloring the vertices. It is denoted by CN (G). This paper analyses the chromatic number of various graphs Null Graph, Trivial Graph, Complete Graph, Star Graph, and Wheel Graph and also self-similarity fractal graph like Cantor Set Von Koch Curve. This paper found that the constant ratio of number of colors needed for coloring the above graphs.
Keywords: Graph, Coloring of graphs, Vertex degrees
Edition: Volume 11 Issue 3, March 2022
Pages: 942 - 944
DOI: https://www.doi.org/10.21275/SR22316205955
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Mathematics, India, Volume 9 Issue 1, January 2020
Pages: 99 - 102On Differentiability and Integrability of Rings
S. R. Gaikwad, A R Gotmare
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Mathematics, India, Volume 9 Issue 1, January 2020
Pages: 113 - 117A Mathematics Letter Lecture Note on Some Variety of Algebraic Γ-Structures
Abul Basar
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Mathematics, Iraq, Volume 7 Issue 1, January 2018
Pages: 6 - 11Convergence Weakly to Asymptotic Common Fixed Point Theorems for Different Types of Proximal Point Schemes
Salwa Salman Abed, Zena Hussein Maibed
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Mathematics, India, Volume 8 Issue 2, February 2019
Pages: 2012 - 2015Application of Maths in Real Life
Partibha Gupta
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Mathematics, India, Volume 9 Issue 5, May 2020
Pages: 762 - 765Linear Programming Problem for Maximization of Profit in Rubber Manufacturing and Molding Industry: A Case study of Shreyas Rubber Products
M. V. Deshmukh