<div><p>PD with <i>b/c =</i> 2 (<i>T =</i> 2,<i>S = −</i>1 and <i>β =</i> 0.005).</p><p>(Upper panel) Fraction of cooperators at end as a function of <i>W</i> for different values of <i>z,</i> each drawn with a different color. For each value of <i>z,</i> there is a critical value of <i>W</i> − <i>W<sub>critical </sub></i>— above which cooperators wipe out defectors.</p><p>(Lower panel) Maximum value of the connectivity in population as a function of <i>W.</i> With increasing <i>z, W<sub>critical</sub></i> increases. In all cases, the heterogeneity of the associated network becomes maximal at <i>W<sub>critical</sub>,</i> stagnating for higher values.</p></div
<p>a) Under the CPD paradigm, Scale-free networks lead to the appearance of an unstable equilibrium ...
<p>Panel (a) depicts the time evolution of average values of multiplication factor in the whole popu...
<p>On the top panel (a), corresponding players on two networks always have the same coupling strengt...
<p>The left three panels (a, b, c) depict the time course of evolution under the case <b>I</b>, wher...
<p>Fraction of cooperators at the end as a function of <i>W</i> for different values of <i>β = β<sub...
<p>Fraction of cooperators as a function of <i>T</i> for different values of <i>β<sub>e</sub></i> an...
<p>Results for the fraction of successful evolutionary runs ending in 100% cooperation for different...
<p>The panels for the first two rows denote the distribution of cooperators and defectors for the up...
<p>The figure illustrates the fraction of cooperative nodes against the rounds or time steps: low ho...
<p>Panel (a) depicts the average interaction cooperator numbers of a cooperator () and a defector ()...
<p>Note that the arrows denote the end of enduring (END) period and the beginning of expanding (EXP)...
<p>The figure highlights the microscopic emergence of cooperation in the evolutionary process. The f...
<p>These panels are related to different migration patterns: no migration, local migration with , ...
<p>Upper panel: Under CPD Cooperation is able to dominate on Scale-free networks (lines and circles)...
A coevolution model by coupling mortality and fertility selection is introduced to investigate the e...
<p>a) Under the CPD paradigm, Scale-free networks lead to the appearance of an unstable equilibrium ...
<p>Panel (a) depicts the time evolution of average values of multiplication factor in the whole popu...
<p>On the top panel (a), corresponding players on two networks always have the same coupling strengt...
<p>The left three panels (a, b, c) depict the time course of evolution under the case <b>I</b>, wher...
<p>Fraction of cooperators at the end as a function of <i>W</i> for different values of <i>β = β<sub...
<p>Fraction of cooperators as a function of <i>T</i> for different values of <i>β<sub>e</sub></i> an...
<p>Results for the fraction of successful evolutionary runs ending in 100% cooperation for different...
<p>The panels for the first two rows denote the distribution of cooperators and defectors for the up...
<p>The figure illustrates the fraction of cooperative nodes against the rounds or time steps: low ho...
<p>Panel (a) depicts the average interaction cooperator numbers of a cooperator () and a defector ()...
<p>Note that the arrows denote the end of enduring (END) period and the beginning of expanding (EXP)...
<p>The figure highlights the microscopic emergence of cooperation in the evolutionary process. The f...
<p>These panels are related to different migration patterns: no migration, local migration with , ...
<p>Upper panel: Under CPD Cooperation is able to dominate on Scale-free networks (lines and circles)...
A coevolution model by coupling mortality and fertility selection is introduced to investigate the e...
<p>a) Under the CPD paradigm, Scale-free networks lead to the appearance of an unstable equilibrium ...
<p>Panel (a) depicts the time evolution of average values of multiplication factor in the whole popu...
<p>On the top panel (a), corresponding players on two networks always have the same coupling strengt...