<p>Initially, all nodes in network <i>A</i> (<i>B</i>) are positive (negative). (a) <i>P</i><sub>+</sub> as function of <i>r</i> = <i>p</i>/<i>q</i> on a log-linear scale, for networks of size <i>N</i> = 2048 nodes and <i>β</i> = 2.0 (∘), 2.25 (□) and 2.5 (◇). At the crossover point <i>r</i>*(<i>β</i>) is <i>P</i><sub>+</sub> = 1/2 (vertical dashed line shown for <i>β</i> = 2.5 only). (b) <i>P</i><sub>+</sub> vs <i>β</i> for <i>r</i> = 0.25 (∘), 1.0 (□) and 1.2 (◇). At <i>β</i>*(<i>r</i>) is <i>P</i><sub>+</sub> = 1/2 (vertical dashed line for <i>r</i> = 0.25). Inset: mean consensus time <i>τ</i> vs <i>β</i>, for the same parameter values, showing a maximum at <i>β</i>*. (c) <i>P</i><sub>+</sub> vs <i>β</i> for <i>r</i> = 0.25 and network s...
peer-reviewedThis work presents a theoretical and numerical analysis of the conditions under which d...
1Abstract – We consider the speed of convergence of an instance of the binary interval consensus, a ...
We study opinion dynamics over multiplex networks where agents interact with bounded confidence. Nam...
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<p>(<i>a</i>) A human PPI network with <i>n</i> = 11,524 nodes and average degree of 9.0. The dashed...
In this paper, we consider a consensus seeking process based on local averaging of opinions in a dyn...
<p><b>(A)</b> Response probability <i>p</i> versus structure of source user <i>u</i><sub><i>s</i></s...
<p>Total number of nodes (<i>N</i>); number of edges (<i>E</i>); average degree per node (〈<i>k</i>〉...
<p>Fraction of realizations in which the innovation has been adopted as a function of the performanc...
<p>For each network, nodes were divided into 6 bins according to degree: 5 equally-sized bins, and a...
We study distributed plurality consensus among n nodes, each of which initially holds one of k opini...
This article evaluates convergence rates of binary majority consensus algorithms in networks with di...
<p>Fraction of realizations in which the innovation has been adopted <i>P</i>(<i>acceptance</i>) ver...
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peer-reviewedThis work presents a theoretical and numerical analysis of the conditions under which d...
1Abstract – We consider the speed of convergence of an instance of the binary interval consensus, a ...
We study opinion dynamics over multiplex networks where agents interact with bounded confidence. Nam...
In this work, we analyze the performance of a simple majority-rule protocol solving a fundamental co...
<p>(<i>a</i>) A human PPI network with <i>n</i> = 11,524 nodes and average degree of 9.0. The dashed...
In this paper, we consider a consensus seeking process based on local averaging of opinions in a dyn...
<p><b>(A)</b> Response probability <i>p</i> versus structure of source user <i>u</i><sub><i>s</i></s...
<p>Total number of nodes (<i>N</i>); number of edges (<i>E</i>); average degree per node (〈<i>k</i>〉...
<p>Fraction of realizations in which the innovation has been adopted as a function of the performanc...
<p>For each network, nodes were divided into 6 bins according to degree: 5 equally-sized bins, and a...
We study distributed plurality consensus among n nodes, each of which initially holds one of k opini...
This article evaluates convergence rates of binary majority consensus algorithms in networks with di...
<p>Fraction of realizations in which the innovation has been adopted <i>P</i>(<i>acceptance</i>) ver...
In this paper, we study the asymptotic properties of distributed consensus algorithms over switching...
We study a simple random process in which vertices of a connected graph reach consensus through pair...
peer-reviewedThis work presents a theoretical and numerical analysis of the conditions under which d...
1Abstract – We consider the speed of convergence of an instance of the binary interval consensus, a ...
We study opinion dynamics over multiplex networks where agents interact with bounded confidence. Nam...