Formulas in connection with parameters related to convexity of paths on three vertices: caterpillars and unit interval graphs
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Publication:4990134
zbMath1465.05118arXiv2002.10598MaRDI QIDQ4990134
Luciano N. Grippo, Martín D. Safe, Lucía M. González
Publication date: 28 May 2021
Full work available at URL: https://arxiv.org/abs/2002.10598
Planar graphs; geometric and topological aspects of graph theory (05C10) Structural characterization of families of graphs (05C75) Graph representations (geometric and intersection representations, etc.) (05C62)
Cites Work
- Unnamed Item
- Complexity properties of complementary prisms
- Irreversible conversion of graphs
- Complexity aspects of \(\ell\)-chord convexities
- Complexity analysis of \(P_3\)-convexity problems on bounded-degree and planar graphs
- On the \(P_3\)-hull number of some products of graphs
- And/or-convexity: a graph convexity based on processes and deadlock models
- Corrigendum to ``Complexity analysis of \(P_{3}\)-convexity problems on bounded-degree and planar graphs
- The maximum time of 2-neighbor bootstrap percolation: complexity results
- On the hardness of finding the geodetic number of a subcubic graph
- On the computational complexity of the Helly number in the \(P_3\) and related convexities
- \(P_3\)-hull number of graphs with diameter two
- A general framework for path convexities
- On the Carathéodory and exchange numbers of geodetic convexity in graphs
- Covering graphs with convex sets and partitioning graphs into convex sets
- The maximum time of 2-neighbour bootstrap percolation: algorithmic aspects
- The Carathéodory number of the \(P_3\) convexity of chordal graphs
- Geodetic Number versus Hull Number in $P_3$-Convexity
- Topics in Intersection Graph Theory
- On the Carathéodory Number for the Convexity of Paths of Order Three
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