References
[1] Y.H. Peng, T.S. Tay. On edge-toughness of a graph II., J. Graph Theory, 17(2), (1993), 233-246.
[2] T. Hamada, T. Nonaka, and I. Yoshimura. On the Connectivity of Total Graphs, Math. Ann. 196(1972), 30-38.
[3] J. A. Bondy, U. S. R. Murty. Graph Theory, GTM 244, Springer, 2008.
[4] R. Gu, X. Li, Y. Shi. The generalized 3-connectivity of random graphs, Acta Math. Sin. (Chin. Ser.), 57(2), (2014), 321-330.
[5] M. Hager. Pendant tree-connectivity, J. Combin. Theory, 38(1985), 179-189.
[6] M. Kriesell. Edge-disjoint Steiner trees in graphs without large bridges, J. Graph Theory, 62(2009), 188-198.
[7] S. Li, Y. Shi, J. Tu. The generalized 3-connectivity of Cayley graphs generated by trees and cycles, Graphs and Combin., 33(5), (2017), 1195-1209.
[8] S. Li, W. Li, Y. Shi, H. Sun. On minimally 2-connected graphs with generalized connectivity κ_3=2, Journal of Combin. Opti., 34(1), (2017), 141-164.
[9] S. Li, W. Li, X. Li. The generalized connectivity of complete bipartite graphs, Ars Combin., 104(2012), 65-79.
[10] S. Li, W. Li, X. Li. The generalized connectivity of complete equipartition 3-partite graphs, Bull. Malays. Math. Sci. Soc., 37(1), (2014), 103-121.
[11] S. Li, X. Li, W. Zhou. Sharp bounds for the generalized connectivity κ_3 (G), Discrete Math., 310(2010), 2147-2163.
[12] X. Li, Y. Mao. Nordhaus-Gaddum-type results for the generalized edge-connectivity of graphs, Discrete Appl. Math., 185(2015), 102-112.
[13] X. Li, Y. Mao. Generalized Connectivity of Graphs, Springer, 2016.
[14] X. Li, Y. Mao, Y. Sun. On the generalized (edge-)connectivity of graphs, Australasian J. Combin., 58(2), (2014), 304-319.
[15] S. Zhao, R. Hao, C. Wei. Internally disjoint trees in the line graph and total graph of the complete bipartite graph, Applied Mathematics and Computation, 422(2022),126990.
[16] M. Wei, H. Zhang, Z. Wang, et al. Generalized (edge-) connectivity of join, corona and cluster graphs, AIMS Mathematics, 7(9), (2022), 16775-16786.
[17] R. Li, G. Gutin, H. Zhang, et al. Constructing edge-disjoint Steiner trees in Cartesian product networks, arxiv preprint arxiv, 2301.12933, 2023.
[18] H. Li, J. Wang, R X. Hao. The λ4-Connectivity of the Cartesian Product of Trees. Journal of Interconnection Networks, 23(03)2023, 2250007.