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clustering coefficientの例文

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  • A higher clustering coefficient indicates a greater'cliquishness '.
  • Then we can also define the clustering coefficient as
  • Team clustering coefficient "'- a direct application of a clustering coefficient.
  • Team clustering coefficient "'- a direct application of a clustering coefficient.
  • While the clustering coefficient is not small.
  • The clustering coefficient is a metric that represents the density of triangles in the network.
  • Global trade network is highly clustered, its average clustering coefficient is 0.735.
  • Clustering coefficient : A measure of the likelihood that two associates of a node are associates.
  • Networks that stay true to this principle become highly interconnected and have very high clustering coefficients.
  • As the rewiring probability increases, the clustering coefficient decreases slower than the average path length.
  • Thus, the "'local clustering coefficient for directed graphs "'is given as
  • Similarly, the clustering coefficient of scale-free networks can vary significantly depending on other topological details.
  • Thus, the "'local clustering coefficient for undirected graphs "'can be defined as
  • Another important characteristic of scale-free networks is the clustering coefficient distribution, which decreases as the node degree increases.
  • Kleinberg has shown that the optimal clustering coefficient for this model is q = 2, or an inverse square distribution.
  • Other properties, such as network diameter, average path length, clustering coefficient vary across models depending on the construction.
  • For instance, sparse random graphs have a vanishingly small clustering coefficient while real world networks often have a coefficient significantly larger.
  • In effect, this allows the average path length of the network to decrease significantly with only slightly decreases in clustering coefficient.
  • Neighbourhoods are also used in the clustering coefficient of a graph, which is a measure of the average density of its neighbourhoods.
  • As the Watts Strogatz model begins as non-random lattice structure, it has a very high clustering coefficient along with high average path length.
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