Results 281 to 290 of about 488,070 (310)
Computation of Exchange Couplings by Means of an Exchange-Dedicated Perturbation Theory. [PDF]
Franz M, Neese F, Richert S.
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A scalable adaptive strategy for influence maximization in temporal social networks via vulture based meta heuristic. [PDF]
Liu L, Huang B, Lai S.
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Grapevine phyllosphere pan-metagenomics reveals pan-microbiome structure, diversity, and functional roles in downy mildew resistance. [PDF]
Jin J +10 more
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New modalities for ultra-high dose rate irradiation and FLASH experiments. [PDF]
Adrian G +4 more
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SIAM Journal on Discrete Mathematics, 1993
Let \(G=(V,E)\) be a finite graph. The cardinality of \(V\) (the set of vertices) is \(n\) and the cardinality of \(E\) (the set of edges) is \(m\). Define the following relation of \(E\): \(e\succeq e'\) iff either \(e=e'\) or \(e\) and \(e'\) are adjacent. A subset \(D\subseteq E\) is called an edge dominating set if for each \(e'\in E\) there is \(e\
Horton, J. D., Kilakos, K.
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Let \(G=(V,E)\) be a finite graph. The cardinality of \(V\) (the set of vertices) is \(n\) and the cardinality of \(E\) (the set of edges) is \(m\). Define the following relation of \(E\): \(e\succeq e'\) iff either \(e=e'\) or \(e\) and \(e'\) are adjacent. A subset \(D\subseteq E\) is called an edge dominating set if for each \(e'\in E\) there is \(e\
Horton, J. D., Kilakos, K.
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Dominant Sets and Pairwise Clustering
IEEE Transactions on Pattern Analysis and Machine Intelligence, 2007We develop a new graph-theoretic approach for pairwise data clustering which is motivated by the analogies between the intuitive concept of a cluster and that of a dominant set of vertices, a notion introduced here which generalizes that of a maximal complete subgraph to edge-weighted graphs.
PAVAN M, PELILLO, Marcello
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