Some Algorithmic Results for Eternal Vertex Cover Problem in Graphs
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Publisher
Springer Nature Switzerland
Link
https://link.springer.com/content/pdf/10.1007/978-3-031-27051-2_21
Reference9 articles.
1. Araki, H., Fujito, T., Inoue, S.: On the eternal vertex cover numbers of generalized trees. IEICE Trans. Fundam. Electron. Commun. Comput. Sci. 98-A(6), 1153–1160 (2015)
2. Babu, J., Chandran, L.S., Francis, M., Prabhakaran, V., Rajendraprasad, D., Warrier, N.J.: On graphs whose eternal vertex cover number and vertex cover number coincide. Discret. Appl. Math. 319, 171–182 (2022)
3. Babu, J., Misra, N., Nanoti, S.G.: Eternal vertex cover on bipartite graphs. In: Kulikov, A.S., Raskhodnikova, S. (eds.) Computer Science–Theory and Applications. CSR 2022. LNCS, vol. 13296, pp. 64–76. Springer, Cham (2022). https://doi.org/10.1007/978-3-031-09574-0_5
4. Babu, J., Prabhakaran, V.: A new lower bound for the eternal vertex cover number of graphs. J. Comb. Optim. 06, 2482–2498 (2021)
5. Babu, J., Prabhakaran, V., Sharma, A.: A substructure based lower bound for eternal vertex cover number. Theor. Comput. Sci. 890, 87–104 (2021)
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1. Stability of Vertex Covers in a Game with Finitely Many Steps;Journal of Applied and Industrial Mathematics;2024-06
2. Eternal Connected Vertex Cover Problem in Graphs: Complexity and Algorithms;Lecture Notes in Computer Science;2024
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