VLDB 2026 Research / reviewers in the wild / expert
Art S. Finbow
dblp:92/3274 · also Art Stephen Finbow, Arthur S. Finbow
· DBLP profile ↗
9ranked-venue papers
9as first author
1since 2021 · last 2022
0000-0003-2105-2515ORCID · verified
Domains — the database's venue-derived domains; a paper can count in several
Theory of computation · 8 · 8 first-author · 1 since 2021Computer networks · 1 · 1 first-author
| Year | Publication | Venue | Position |
|---|---|---|---|
| 2022 | A characterization of well-indumatchable graphs having girth greater than seven
Art S. Finbow, Bert L. Hartnell, Michael D. Plummer |
Discret. Appl. Math. | 1 |
| 2020 | On the structure of 4-regular planar well-covered graphs
Art S. Finbow, Bert L. Hartnell, Michael D. Plummer |
Discret. Appl. Math. | 1 |
| 2017 | On well-covered pentagonalizations of the plane
Art S. Finbow, Bert L. Hartnell, Michael D. Plummer |
Discret. Appl. Math. | 1 |
| 2016 | Well-covered triangulations: Part IV
Art S. Finbow, Bert L. Hartnell, Richard J. Nowakowski, Michael D. Plummer |
Discret. Appl. Math. | 1 |
| 2010 | On well-covered triangulations: Part III
Art S. Finbow, Bert L. Hartnell, Richard J. Nowakowski, Michael D. Plummer |
Discret. Appl. Math. | 1 |
| 2010 | On the packing chromatic number of some lattices
Art S. Finbow, Douglas F. Rall |
Discret. Appl. Math. | 1 |
| 2009 | On well-covered triangulations: Part II
Art S. Finbow, Bert L. Hartnell, Richard J. Nowakowski, Michael D. Plummer |
Discret. Appl. Math. | 1 |
| 2003 | On well-covered triangulations: Part I
Art S. Finbow, Bert L. Hartnell, Richard J. Nowakowski, Michael D. Plummer |
Discret. Appl. Math. | 1 |
| 1989 | On designing a network to defend against random attacks of radius twoabstractAbstract This paper considers the following variation on the construction of a reliable communication network. Whenever a vertex is attacked, all vertices within distance 2 are also destroyed (or fail) indirectly. We are interested in designing a connected graph (undirected, all edges of length one) on p vertices such that when a random subset of the vertices are attacked the expected number of vertices that are destroyed (directly and indirectly) is minimized. It is assumed that any of the 2p subsets of vertices is equally likely to be attacked. The optimal structure is determined for all p and is shown to be one of five patterns depending on r where p = 5t + r. Art S. Finbow, Bert L. Hartnell |
Networks | 1 |