<p>Red stars represent the node in-degree denoted by ⟨k<sub>in</sub>⟩ and the green diamonds represent the node out-degree denoted by ⟨k<sub>out</sub>⟩. (a) Random regular networks with homogeneous degree distribution of ⟨k<sub>in</sub>⟩ = ⟨k<sub>out</sub>⟩ = 4. (b) ER random networks with Poisson degree distribution; the degree heterogeneities rely on the average degree denoted by ⟨k⟩. (c) SF networks with power-law degree distribution, which results in large degree heterogeneities. (d) SW networks with long-tail degree distribution, which decreases much slower than the SF distribution.</p
<p>We show the order (), average degree (), and global reaching centrality for the original () and f...
<p>The distribution of the number of connections at each node, or degree, is plotted for each of the...
<p>The inset shows the regular and modified Poisson distribution for a mean degree of with the same...
<p>Right column shows illustrations of prototypical networks: the (ring) lattice small-world, the cl...
<p>The network size is 900. The parameter α is 1.0, 0.7, 0.3 and 0.0 respectively. α = 1 corresponds...
<p>Average degree distribution of all frequency ranges for networks set at 1% connectivity density. ...
We study a simple model of dynamic networks, characterized by a set preferred degree, κ. Each node w...
Despite degree distributions give some insights about how heterogeneous a network is, they fail in g...
As for many complex systems, network structures are important as their backbone. From research on dy...
<p>The Erdös-Rényi random graph has the same number of vertices and average degree as the HCW conta...
Complex networks describe a variety of systems found in nature and society. Traditionally these syst...
<p>(A) Out-degree and (B) in-degree distributions for networks of size <i>N</i> = 1000. Numerical di...
<p>Note that the NATSAL network admits similar epidemic trajectories with markedly different degree ...
<p>The figure shows two examples where a node with degree 3 may be part of a sparsely-connected star...
<p>(a) The degree distribution specifies how likely it is for a person to have a particular number o...
<p>We show the order (), average degree (), and global reaching centrality for the original () and f...
<p>The distribution of the number of connections at each node, or degree, is plotted for each of the...
<p>The inset shows the regular and modified Poisson distribution for a mean degree of with the same...
<p>Right column shows illustrations of prototypical networks: the (ring) lattice small-world, the cl...
<p>The network size is 900. The parameter α is 1.0, 0.7, 0.3 and 0.0 respectively. α = 1 corresponds...
<p>Average degree distribution of all frequency ranges for networks set at 1% connectivity density. ...
We study a simple model of dynamic networks, characterized by a set preferred degree, κ. Each node w...
Despite degree distributions give some insights about how heterogeneous a network is, they fail in g...
As for many complex systems, network structures are important as their backbone. From research on dy...
<p>The Erdös-Rényi random graph has the same number of vertices and average degree as the HCW conta...
Complex networks describe a variety of systems found in nature and society. Traditionally these syst...
<p>(A) Out-degree and (B) in-degree distributions for networks of size <i>N</i> = 1000. Numerical di...
<p>Note that the NATSAL network admits similar epidemic trajectories with markedly different degree ...
<p>The figure shows two examples where a node with degree 3 may be part of a sparsely-connected star...
<p>(a) The degree distribution specifies how likely it is for a person to have a particular number o...
<p>We show the order (), average degree (), and global reaching centrality for the original () and f...
<p>The distribution of the number of connections at each node, or degree, is plotted for each of the...
<p>The inset shows the regular and modified Poisson distribution for a mean degree of with the same...