Combinatorial upper bounds for the smallest eigenvalue of a graph
Author:
Funder
Institute for Research in Fundamental Sciences
Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s00013-024-01998-8.pdf
Reference19 articles.
1. Alon, N., Sudakov, B.: Bipartite subgraphs and the smallest eigenvalue. Comb. Probab. Comput. 9, 1–12 (2000)
2. Bell, F.K., Cvetković, D., Rowlinson, P., Simić, S.K.: Graphs for which the least eigenvalue is minimal I. Linear Algebra Appl. 429, 234–241 (2008)
3. Bell, F.K., Cvetković, D., Rowlinson, P., Simić, S.K.: Graphs for which the least eigenvalue is minimal II. Linear Algebra Appl. 429, 2168–2179 (2008)
4. Bonamy, M., Lévêque, B., Pinlou, A.: Graphs with maximum degree $$\Delta \ge 17$$ and maximum average degree less than 3 are list 2-distance $$(\Delta +2)$$-colorable. Discrete Math. 306(317), 19–32 (2014)
5. Brouwer, A.E., Cioaba, S.M., Ihringer, F., McGinnis, M.: The smallest eigenvalues of Hamming graphs, Johnson graphs and other distance-regular graphs with classical parameters. J. Comb. Theory Ser. B 133, 88–121 (2018)
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