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   <subfield code="a">Loss of Ergodicity in the Transition from Annealed toQuenched Disorder in a Finite Kinetic Ising Model</subfield>
   <subfield code="h">[Elektronische Daten]</subfield>
   <subfield code="c">[Fernando Pigeard de Almeida Prado, Gunter Schütz]</subfield>
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   <subfield code="a">We consider a kinetic Ising model which represents a generic agent-based model for various types of socio-economic systems. We study the case of a finite (and not necessarily large) number of agents N as well as the asymptotic case when the number of agents tends to infinity. The main ingredient are individual decision thresholds which are either fixed over time (corresponding to quenched disorder in the Ising model, leading to nonlinear deterministic dynamics which are generically non-ergodic) or which may change randomly over time (corresponding to annealed disorder, leading to ergodic dynamics). We address the question how increasing the strength of annealed disorder relative to quenched disorder drives the system from non-ergodic behavior to ergodicity. Mathematically rigorous analysis provides an explicit and detailed picture for arbitrary realizations of the quenched initial thresholds, revealing an intriguing &quot;jumpy” transition from non-ergodicity with many absorbing sets to ergodicity. For large N we find a critical strength of annealed randomness, above which the system becomes asymptotically ergodic. Our theoretical results suggests how to drive a system from an undesired socio-economic equilibrium (e.g. high level of corruption) to a desirable one (low level of corruption).</subfield>
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   <subfield code="a">Pigeard de Almeida Prado</subfield>
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   <subfield code="t">Journal of Statistical Physics</subfield>
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