Results 21 to 30 of about 1,370,090 (279)
The General Position Problem on Kneser Graphs and on Some Graph Operations
A vertex subset S of a graph G is a general position set of G if no vertex of S lies on a geodesic between two other vertices of S. The cardinality of a largest general position set of G is the general position number (gp-number) gp(G) of G.
Ghorbani Modjtaba +5 more
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On grounded L-graphs and their relatives [PDF]
We consider the graph class Grounded-L corresponding to graphs that admit an intersection representation by L-shaped curves, where additionally the topmost points of each curve are assumed to belong to a common horizontal line.
Jelínek, Vít, Töpfer, Martin
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Tight Frame Graphs Arising as Line Graphs
Dual multiplicity graphs are those simple, undirected graphs that have a weighted Hermitian adjacency matrix with only two distinct eigenvalues. From the point of view of frame theory, their characterization can be restated as which graphs have a representation by a tight frame.
Furst, Veronika, Grotts, Howard
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Independent point-set domination in line graphs
Line graph of a graph G is an intersection graph of the edge set E(G) of G. In this paper, we obtain a sharp upper bound on the diameter of graph G whose line graph is an ipsd graph (graph possessing an independent point-set dominating set) by ...
Purnima Gupta, Alka Goyal, Ranjana Jain
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Constructing sonified haptic line graphs for the blind student: first steps [PDF]
Line graphs stand as an established information visualisation and analysis technique taught at various levels of difficulty according to standard Mathematics curricula.
Brewster, S. +5 more
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Abstract We characterize Borel line graphs in terms of 10 forbidden induced subgraphs, namely the nine finite graphs from the classical result of Beineke together with a 10th infinite graph associated with the equivalence relation $\mathbb {E}_0$ on the Cantor space.
JAMES ANDERSON, ANTON BERNSHTEYN
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Location-domination in line graphs
A set $D$ of vertices of a graph $G$ is locating if every two distinct vertices outside $D$ have distinct neighbors in $D$; that is, for distinct vertices $u$ and $v$ outside $D$, $N(u) \cap D \neq N(v) \cap D$, where $N(u)$ denotes the open neighborhood
Foucaud, Florent, Henning, Michael A.
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Web-based multimodal graphs for visually impaired people [PDF]
This paper describes the development and evaluation of Web-based multimodal graphs designed for visually impaired and blind people. The information in the graphs is conveyed to visually impaired people through haptic and audio channels. The motivation of
A Hardwick +13 more
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Outerplanarity of line graphs and iterated line graphs
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Lin, Huiqiu +3 more
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Some Properties of Regular Line Graphs
In this paper, the concept of regular line graph has been introduced. The maximum number of vertices with different degrees in the regular line graphs has also been studied.
Akram Attar
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