Results 31 to 40 of about 1,999,234 (282)
On θ-commutators and the corresponding non-commuting graphs
The θ-commutators of elements of a group with respect to an automorphism are introduced and their properties are investigated. Also, corresponding to θ-commutators, we define the θ-non-commuting graphs of groups and study their correlations with other ...
Shalchi S., Erfanian A., Farrokhi DG M.
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ON THE GIRTH, INDEPENDENCE NUMBER, AND WIENER INDEX OF COPRIME GRAPH OF DIHEDRAL GROUP
The coprime graph of a finite group , denoted by , is a graph with vertex set such that two distinct vertices and are adjacent if and only if their orders are coprime, i.e., where |x| is the order of x.
Agista Surya Bawana +2 more
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When can statistical theories be causally closed? [PDF]
The notion of common cause closedness of a classical, Kolmogorovian probability space with respect to a causal independence relation between the random events is defined, and propositions are presented that characterize common cause closedness for ...
Gyenis, Balázs, Rédei, Miklós
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Tree decompositions with bounded independence number: beyond independent sets
We continue the study of graph classes in which the treewidth can only be large due to the presence of a large clique, and, more specifically, of graph classes with bounded tree-independence number. In [Dallard, Milanič, and Štorgel, Treewidth versus clique number. {II}.
Milanič, Martin, Rzążewski, Paweł
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Rainbow Connection Number and Independence Number of a Graph [PDF]
14 ...
Dong, Jiuying, Li, Xueliang
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The possibilities of an independent special rapporteur scheme [PDF]
The independence and impartiality of the special rapporteurs is undoubtedly one of considerable importance to their work. In the context of the special procedures operating under the auspices of the Human Rights Council, a number of questions arise: what
Smith, Rhona
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Independence Numbers of Planar Contact Graphs [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Bounds for the Independence Number in $k$-Step Hamiltonian Graphs [PDF]
For a given integer $k$, a graph $G$ of order $n$ is called $k$-step Hamiltonian if there is a labeling $v_1,v_2,...,v_n$ of vertices of $G$ such that $d(v_1,v_n)=d(v_i,v_{i+1})=k$ for $i=1,2,...,n-1$.
Noor A'lawiah Abd Aziz +3 more
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Abstract Interactions and Interaction Refinement in Model-Driven Design [PDF]
In a model-driven design process the interaction between application parts can be described at various levels of platform-independence. At the lowest level of platform-independence, interaction is realized by interaction mechanisms provided by specific ...
Almeida, João Paulo +4 more
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Two sufficient conditions for fractional k-deleted graphs
Let G be a graph, and k a positive integer. A fractional k-factor is a way of assigning weights to the edges of a graph G (with all weights between 0 and 1) such that for each vertex the sum of the weights of the edges incident with that vertex is k.
Lv Xiangyang
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