Results 71 to 80 of about 1,383 (108)
Note on the product of the largest and the smallest eigenvalue of a graph
In this note, we use eigenvalue interlacing to derive an inequality between a graph’s maximum degree and its maximum and minimum adjacency eigenvalues. The equality case is fully characterized.
Abiad Aida +2 more
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The Armendariz Graph of a Ring
In this paper we initiate the study of Armendariz graph of a commutative ring R and investigate the basic properties of this graph such as diameter, girth, domination number, etc.
Abdioğlu Cihat +2 more
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Commuting graphs of gamma rings
Let M be a non-commutative gamma ring and ZΓM ${Z}_{{\Gamma}}\left(M\right)$ denote the center of the gamma ring M. The vertices a and b are consecutive if a ≠ b and aαb = bαa for every α ∈ Γ, with vertices taken from the set M−ZΓM $M-{Z}_{{\Gamma ...
Arslan Okan
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Classifying pentavalent symmetric graphs of order 12pq
A graph is said to be symmetric if its automorphism group is transitive on its arcs. Guo et al. (Pentavalent symmetric graphs of order 12p, Electron. J. Combin. 18 (2011), no. 1, #P233, DOI: https://doi.org/10.37236/720) and Ling (Classifying pentavalent
Qian Xiaorui +3 more
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Forbidden subgraphs of TI-power graphs of finite groups
Given a finite group GG with identity ee, the TI-power graph (trivial intersection power graph) defined on GG, denoted by Γ(G)\Gamma \left(G), is an undirected graph with vertex set GG where distinct vertices aa and bb are adjacent if ⟨a⟩∩⟨b⟩={e}\langle ...
Li Huani, Chen Jin, Lin Shixun
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Solutions to some congruence equations via suborbital graphs. [PDF]
Güler BÖ, Kör T, Şanlı Z.
europepmc +1 more source
THE SHAPE OF THE ONE-DIMENSIONAL PHYLOGENETIC LIKELIHOOD FUNCTION. [PDF]
Dinh V, Matsen FA.
europepmc +1 more source
On the Decomposition of Vertex-Transitive Graphs into Multicycles. [PDF]
Leighton FT.
europepmc +1 more source
Circulants and the Characterization of Vertex-Transitive Graphs. [PDF]
Leighton FT.
europepmc +1 more source
Characterization of perfect numerical semigroups in terms of pseudo-Frobenius numbers. [PDF]
Li M, Guo H, Tian Y.
europepmc +1 more source

