Interacting discovery processes on complex networks
arXiv:2012.06369 · doi:10.1103/PhysRevLett.125.248301
Abstract
Innovation is the driving force of human progress. Recent urn models reproduce well the dynamics through which the discovery of a novelty may trigger further ones, in an expanding space of opportunities, but neglect the effects of social interactions. Here we focus on the mechanisms of collective exploration and we propose a model in which many urns, representing different explorers, are coupled through the links of a social network and exploit opportunities coming from their contacts. We study different network structures showing, both analytically and numerically, that the pace of discovery of an explorer depends on its centrality in the social network. Our model sheds light on the role that social structures play in discovery processes.
22 pages, 4 figures, 1 table, Supplemental Material
References in corpus (35)
- Statistical mechanics of complex networks
- The structure and function of complex networks
- Finding community structure in networks using the eigenvectors of matrices
- Cooperative Game Theory Approaches for Network Partitioning
- The structure and dynamics of multilayer networks
- Networks beyond pairwise interactions: structure and dynamics
- Vital nodes identification in complex networks
- Community Structure in Jazz
- Simplicial models of social contagion
- Novelty and Collective Attention
- A survey of random processes with reinforcement
- The Matthew effect in empirical data
- Collaborative Tagging and Semiotic Dynamics
- The Role of Design Complexity in Technology Improvement
- Network dynamics of innovation processes
- Competition-induced criticality in a model of meme popularity
- Collective dynamics of social annotation
- Individuals, Institutions, and Innovation in the Debates of the French Revolution
- The effects of network structure, competition and memory time on social spreading phenomena
- The mechanisms of self-organised criticality in social processes of knowledge creation
- Self-organization of progress across the century of physics
- Zipf's, Heaps' and Taylor's laws are determined by the expansion into the adjacent possible
- A parametric approach to information filtering in complex networks: The Pólya filter
- A Parameterized Centrality Metric for Network Analysis
- A scaling law beyond Zipf's law and its relation to Heaps' law
- Serendipity and strategy in rapid innovation
- Schumpeterian economic dynamics as a quantifiable minimum model of evolution
- Re-inventing Willis
- From innovation to diversification: a simple competitive model
- Zipf and Heaps laws from dependency structures in component systems
- Statistics of shared components in complex component systems
- Spreading of Memes on Multiplex Networks
- Heaps' law, statistics of shared components and temporal patterns from a sample-space-reducing process
- The Interacting Branching Process as a Simple Model of Innovation
- Interacting reinforced stochastic processes: statistical inference based on the weighted empirical means
Cited by in corpus (6)
- Geography of Science: Competitiveness and Inequality
- Interacting Innovation processes: case studies from Reddit and Gutenberg
- On the dual nature of adoption processes in complex networks
- Time-Dependent Urn Models reproduce the full spectrum of novelties discovery
- Nodal statistics-based equivalence relation for graph collections
- Central limit theorems for interacting innovation processes, related statistical tools and general results