ON $\psi$- CRITICALITY OF SOME RANDOM GRAPHS
Abstract
Keywords
References
- Balasubramanian, R., Raman, V. and Yegnanarayanan, V., (2003), On the pseudoachromatic number of join of graphs, J. Computer Math., 80, pp. 1131–1137.
- Bhave, V. N., (1979), On the pseudoachromatic number of a graph, Fund. Math., 102(3), pp. 159–164.
- Bodlaender, H. L., (1989), Achromatic number is np-complete for cographs and interval graphs, Inform, Process. Lett., 31(3), pp. 135–138.
- Bollobas, B. and Bela, (1998), Modern graph theory, Graduate Texts in Mathematics, Springer-Verlag, New York, 184.
- Bollobas, B., Catlin, P. A. and Erdos, P., (1980), Hadwigers conjecture is true for almost all graphs, Europ. J. Combin., 1, pp. 195–199.
- Bollobas, B., Reed, B. and Thomason, A., (1993), An extremal function for the achromatic number, Graph structure theory, 147, pp. 161–165.
- Brown, J. I., (1992), A vertex critical graph without critical edges, Discrete Mathematics, 102(1), pp. 99–101.
- Cairnie, N. and Edwards, K. J., (1997), Some results on the achromatic number, J. Graph Theory, 23(3), pp. 129–136.
Details
Primary Language
English
Subjects
Combinatorics and Discrete Mathematics (Excl. Physical Combinatorics)
Journal Section
Research Article
Authors
S. Kokiladevi
This is me
0009-0002-1909-7482
India
Yegnanarayanan Venkataraman
*
This is me
0000-0001-9798-8825
India
Rajermani Thinakaran
This is me
0000-0002-9525-8471
Malaysia
Publication Date
January 8, 2026
Submission Date
December 17, 2024
Acceptance Date
February 21, 2025
Published in Issue
Year 2026 Volume: 16 Number: 1