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Bounds on the Fibonacci Number of a Maximal Outerplanar Graph
The Fibonacci quarterly, 1998All graphs in this article are finite, undirected, without loops or multiple edges. Let G be a graph with vertices vl5 v2,..., vn. The complement in G of a subgraph H is the subgraph of G obtained by deleting all edges in H.
A. F. Alameddine
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Secure Total Domination Number in Maximal Outerplanar Graphs
Discrete Applied MathematicsA subset $S$ of vertices in a graph $G$ is a secure total dominating set of $G$ if $S$ is a total dominating set of $G$ and, for each vertex $u \not\in S$, there is a vertex $v \in S$ such that $uv$ is an edge and $(S \setminus \{v\}) \cup \{u\}$ is also
Yasufumi Aita, Toru Araki
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Large Induced Subgraphs of Bounded Degree in Outerplanar and Planar Graphs
arXiv.orgIn this paper, we study the following question. Let $\mathcal G$ be a family of planar graphs and let $k\geq 3$ be an integer. What is the largest value $f_k(n)$ such that every $n$-vertex graph in $\mathcal G$ has an induced subgraph with degree at most
Marco D'Elia, Fabrizio Frati
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Bottleneck matrices of maximal outerplanar graphs with isomorphic underlying trees
Linear and multilinear algebraIn this paper, we consider the entries of the bottleneck matrices of maximal outerplanar graphs with isomorphic underlying trees. We show how the entries of the bottleneck matrix are perturbed when we modify a maximal outerplanar graph into a ...
Jason J. Molitierno
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Large induced subgraph with a given pathwidth in outerplanar graphs
arXiv.orgA long-standing conjecture by Albertson and Berman states that every planar graph of order $n$ has an induced forest with at least $\lceil \frac{n}{2} \rceil$ vertices.
Naoki Matsumoto, Takamasa Yashima
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Characterization of Outerplanar Graphs Whose Second Largest Eigenvalue is at Most 1
Results in Mathematics, 2023Shuchao Li, Wanting Sun
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International Journal of Computational Intelligence Studies, 2018
Fumiya Tokuhara +4 more
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Fumiya Tokuhara +4 more
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IIAI International Conference on Advanced Applied Informatics, 2016
Fumiya Tokuhara +4 more
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Fumiya Tokuhara +4 more
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International Workshop on Computational Intelligence and Applications, 2016
Fumiya Tokuhara +4 more
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Fumiya Tokuhara +4 more
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International Workshop on Computational Intelligence and Applications, 2017
Fumiya Tokuhara +4 more
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Fumiya Tokuhara +4 more
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