Results 81 to 90 of about 1,356,811 (224)
Knowledge graph, which is a rapidly developing technology, provides strong support in business and engineering. Knowledge graph plays an important role in recommendations and decision-making, while in the electric power industry, there would be more ...
Tianjiao Pu +3 more
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A comprehensive large scale biomedical knowledge graph for AI powered data driven biomedical research [PDF]
Yuan Zhang +19 more
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Dynamic State Estimation is a crucial task in power systems. Graph Neural Networks have demonstrated significant potential in dynamic state estimation, for power systems by effectively analyzing measurement data and capturing the complex interactions and
Seyed Hamed Haghshenas, Mia Naeini
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Visibility Graph Power Geometric Aggregation Operator and Its Application in Water, Energy, and Food Efficiency Evaluation. [PDF]
Liu L, Huang J, Wang H.
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Critical classes of power graphs and reconstruction of directed power graphs
Abstract In a graph Γ = ( V , E
Daniela Bubboloni, Nicolas Pinzauti
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Dynamic knowledge graph approach for modelling the decarbonisation of power systems
This paper presents a dynamic knowledge graph approach that offers a reusable, interoperable, and extensible framework for modelling power systems. Domain ontologies have been developed to support a linked data representation of infrastructure data ...
Wanni Xie +6 more
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The b-chromatic number of power graphs [PDF]
Brice Effantin, Hamamache Kheddouci
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Enhanced power graph from the power graph of a group
The power graph of a group $G$ is a graph with vertex set $G$, where two distinct vertices $a$ and $b$ are adjacent if one of $a$ and $b$ is a power of the other. Similarly, the enhanced power graph of $G$ is a graph with vertex set $G$, where two distinct vertices are adjacent if they belong to the same cyclic subgroup.
Pote, Amar S., Kadu, Ganesh S.
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On finite groups whose power graphs are line graphs
Bera [Line graph characterization of power graphs of finite nilpotent groups, Comm. Algebra 50(11) (2022) 4652–4668] characterized finite nilpotent groups whose power graphs and proper power graphs are line graphs. In this paper, we extend the results of above-mentioned paper to arbitrary finite groups. Also, we correct the corresponding result of the
null Parveen, Jitender Kumar
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