|Appears in Collections:||Computing Science and Mathematics Journal Articles|
|Peer Review Status:||Refereed|
|Title:||Graphs for which the least eigenvalue is minimal, II|
|Author(s):||Bell, Francis K|
Simic, Slobodan K
|Citation:||Bell FK, Cvetkovic D, Rowlinson P & Simic SK (2008) Graphs for which the least eigenvalue is minimal, II. Linear Algebra and Its Applications, 429 (8-9), pp. 2168-2179. https://doi.org/10.1016/j.laa.2008.06.018|
|Abstract:||We continue our investigation of graphs G for which the least eigenvalue ?(G) is minimal among the connected graphs of prescribed order and size. We provide structural details of the bipartite graphs that arise, and study the behaviour of ?(G) as the size increases while the order remains constant. The non-bipartite graphs that arise were investigated in a previous paper [F.K. Bell, D. Cvetkovic', P. Rowlinson, S.K. Simic', Graphs for which the least eigenvalue is minimal, I, Linear Algebra Appl. (2008), doi: 10.1016/j.laa.2008.02.032]; here we distinguish the cases of bipartite and non-bipartite graphs in terms of size. Erratum is published in: Richard A Brualdi, 'From the Editor-in-Chief', Linear Algebra Applications, 432(1) pp.1-6, 01/2010 |
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|Least-II-errataVer4.pdf||Fulltext - Accepted Version||77.98 kB||Adobe PDF||View/Open|
|least eigenvalue is minimal II Open Archive.pdf||Fulltext - Published Version||243.65 kB||Adobe PDF||View/Open|
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