Results 311 to 320 of about 8,535,805 (358)
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A lower bound for graph energy
Linear and multilinear algebra, 2018The energy of a graph G is the sum of the absolute values of all eigenvalues of G. More recently, the authors of Wong, Wang and Chu [Lower bounds of graph energy in terms of matching number. Linear Algebra Appl.
Qi Zhou, Dein Wong, Dongqin Sun
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Graph-to-Graph Energy Minimization for Video Object Segmentation
Advanced Video and Signal Based Surveillance, 2019We describe a new unsupervised video object segmentation (VOS) method based on the graph-to-graph energy minimization, which focuses on exploiting the mutual bootstrapping information between bottom-up (i.e., using pixel/superpixel attributes) and top ...
Yuezun Li +3 more
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GCNAX: A Flexible and Energy-efficient Accelerator for Graph Convolutional Neural Networks
International Symposium on High-Performance Computer Architecture, 2021Graph convolutional neural networks (GCNs) have emerged as an effective approach to extend deep learning for graph data analytics. Given that graphs are usually irregular, as nodes in a graph may have a varying number of neighbors, processing GCNs ...
Jiajun Li +3 more
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Graph Energy Based Centrality Measure to Identify Influential Nodes in Social Networks
2019 IEEE 5th International Conference for Convergence in Technology (I2CT), 2019One of the measures to analyze complex network is vertex centrality; it can reveal existing network patterns. It helps us in understanding networks. One of the measures to analyze complex network is vertex centrality, and it can reveal existing network ...
S. Kamath, Mahadevi S.
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2012
Motivated by the large number of interesting and nontrivial mathematical results that have been obtained for the graph energy, several other energy-like quantities were proposed and studied in the recent mathematical and mathematico–chemical literature. These are listed and briefly outlined in this chapter. Details of the theory of the main alternative
Xueliang Li, Yongtang Shi, Ivan Gutman
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Motivated by the large number of interesting and nontrivial mathematical results that have been obtained for the graph energy, several other energy-like quantities were proposed and studied in the recent mathematical and mathematico–chemical literature. These are listed and briefly outlined in this chapter. Details of the theory of the main alternative
Xueliang Li, Yongtang Shi, Ivan Gutman
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2020
The energy of a graph G is defined as the sum of the absolute values of the eigenvalues of its adjacency matrix. The graph energy has close correlation with the total pi-electron energy of molecules calculated with Huckel molecular orbital method in chemistry.
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The energy of a graph G is defined as the sum of the absolute values of the eigenvalues of its adjacency matrix. The graph energy has close correlation with the total pi-electron energy of molecules calculated with Huckel molecular orbital method in chemistry.
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IEEE Internet of Things Journal
In intelligent fault diagnosis for construction machinery, robust and precise detection of out-of-distribution (OOD) data is crucial for enhancing operational efficiency and reducing downtime.
Xinming Li +5 more
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In intelligent fault diagnosis for construction machinery, robust and precise detection of out-of-distribution (OOD) data is crucial for enhancing operational efficiency and reducing downtime.
Xinming Li +5 more
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Unicyclic Graphs with Minimal Energy
Journal of Mathematical Chemistry, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Graph energy and topological descriptors of zero divisor graph associated with commutative ring
Journal of Applied Mathematics and Computation, 2023C. Johnson, Ravi Sankar
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Pseudospectrum Energy of Graphs
2020Let G be a simple graph of order N, the concept of resol-vent energy of graph G; i.e. ER(G)=sum_{i=1}^N (N - λi)^{-1} was established in Resolvent Energy of Graphs, MATCH commun. Math. comput. chem., 75 (2016), 279-290. In this paper we study the set of resol-vents energies of graph G which it is called pseudospectrum energy of graph PS(G).
Shelash, Hahder, Shukur, Ali
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