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Stochastic Stability in Schelling’s Segregation Model with Markovian Asynchronous Update

Domenii publicaţii > Ştiinţe informatice + Tipuri publicaţii > Articol în volumul unei conferinţe

Autori: Gabriel Istrate

Editorial: Proceedings of the Fifth International Workshop on Asynchronous Cellular Automata and Asynchronous Discrete Models (ACA'18), Satelite Workshop of ACRI'2018, Lecture Notes in Computer Science, vol. 11115, Springer Nature, 2018.

Rezumat:

 

We investigate the dependence of steady-state properties of Schelling’s segregation model on the agents’ activation order. Our basic formalism is the Pollicott-Weiss version of Schelling’s segregation model. Our main result modifies this baseline scenario by

1. employing a log-linear response rule

2. incorporating „contagion” in the decision to move: agents are connected by a second, „word-of-mouth”, network. Agents’ activation is specified
by a random walk on this network.

Our results are an example of the adversarial scheduling approach to social simulations.

Cuvinte cheie: stochastic stability, Schelling's segregation model, adversarial scheduling, social simulations

URL: http://acri2018.disco.unimib.it/