<p>The log-log plot of cumulative degree distributions of ALL (A) and CON (B) networks thresholded at D<sub>min</sub>. The solid line indicates the exponentially truncated power-law curve fitted to the cumulative degree distribution of the networks (dotted line). The estimated exponent was 1.19 for ALL and 1.27 for CON, the cut-off degree was 2.65 for the ALL and 2.52 for the CON network. These parameters resulted in R-square value of 0.97 for both distributions (value close to one represents a good fit).</p
<p>(A) Out-degree and (B) in-degree distributions for networks of size <i>N</i> = 1000. Numerical di...
<p>(a) in-degree distribution, (b) cumulative in-degree distribution, (c) degree distribution below ...
<p>The proportion of the population with each given degree are different for a Poisson network (red ...
<p>The degree distribution of the networks in log-log plot along with the fitted truncated power law...
<p>Panel (a)∼(f) are the degree distribution and the fitting result of the network with a sparsity o...
<p>The distribution of the number of connections at each node, or degree, is plotted for each of the...
<p>The thin blue lines represent the exponent values for 100 simulated networks and the thick red li...
<p>Average degree distribution of all frequency ranges for networks set at 1% connectivity density. ...
<p>Degree distributions (kernel-smoothed) on linear and log scales, for (a), (b) KIRC large subnetwo...
<p>(A) Cumulative node degree distributions on a semi-log scale for the state of the same culture at...
The networks degree distributions with different m values for r = 15 on original network of average ...
<p>Left image: lin-log scales; right image: log-log scales. The distributions for the rewired graphs...
<p>All degree distributions are power-law-like. and are respectively showed in the 3rd and 4th row...
<p>We confirm that degree obeys the power law distribution with exponent −1.3, namely, .</p
<p>The distribution is plotted on a log-log scale since it was expected to be a power-law distributi...
<p>(A) Out-degree and (B) in-degree distributions for networks of size <i>N</i> = 1000. Numerical di...
<p>(a) in-degree distribution, (b) cumulative in-degree distribution, (c) degree distribution below ...
<p>The proportion of the population with each given degree are different for a Poisson network (red ...
<p>The degree distribution of the networks in log-log plot along with the fitted truncated power law...
<p>Panel (a)∼(f) are the degree distribution and the fitting result of the network with a sparsity o...
<p>The distribution of the number of connections at each node, or degree, is plotted for each of the...
<p>The thin blue lines represent the exponent values for 100 simulated networks and the thick red li...
<p>Average degree distribution of all frequency ranges for networks set at 1% connectivity density. ...
<p>Degree distributions (kernel-smoothed) on linear and log scales, for (a), (b) KIRC large subnetwo...
<p>(A) Cumulative node degree distributions on a semi-log scale for the state of the same culture at...
The networks degree distributions with different m values for r = 15 on original network of average ...
<p>Left image: lin-log scales; right image: log-log scales. The distributions for the rewired graphs...
<p>All degree distributions are power-law-like. and are respectively showed in the 3rd and 4th row...
<p>We confirm that degree obeys the power law distribution with exponent −1.3, namely, .</p
<p>The distribution is plotted on a log-log scale since it was expected to be a power-law distributi...
<p>(A) Out-degree and (B) in-degree distributions for networks of size <i>N</i> = 1000. Numerical di...
<p>(a) in-degree distribution, (b) cumulative in-degree distribution, (c) degree distribution below ...
<p>The proportion of the population with each given degree are different for a Poisson network (red ...