Dynamical quenching and annealing in self-organization multiagent models

We study the dynamics of a generalized minority game (GMG) and of the bar attendance model (BAM) in which a number of agents self-organize to match an attendance that is fixed externally as a control parameter. We compare the usual dynamics used for the minority game with one for the BAM that makes...

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Autores principales: Burgos, E., Ceva, H., Perazzo, R.P.J.
Formato: JOUR
Acceso en línea:http://hdl.handle.net/20.500.12110/paper_1063651X_v64_n1_p11_Burgos
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spelling todo:paper_1063651X_v64_n1_p11_Burgos2023-10-03T16:01:34Z Dynamical quenching and annealing in self-organization multiagent models Burgos, E. Ceva, H. Perazzo, R.P.J. We study the dynamics of a generalized minority game (GMG) and of the bar attendance model (BAM) in which a number of agents self-organize to match an attendance that is fixed externally as a control parameter. We compare the usual dynamics used for the minority game with one for the BAM that makes a better use of the available information. We study the asymptotic states reached in both frameworks. We show that states that can be assimilated to either thermodynamic equilibrium or quenched configurations can appear in both models, but with different settings. We discuss the relevance of the parameter G that measures the value of the prize for winning in units of the fine for losing. We also provide an annealing protocol by which the quenched configurations of the GMG can progressively be modified to reach an asymptotic equilibrium state that coincides with the one obtained with the BAM. © 2001 The American Physical Society. JOUR info:eu-repo/semantics/openAccess http://creativecommons.org/licenses/by/2.5/ar http://hdl.handle.net/20.500.12110/paper_1063651X_v64_n1_p11_Burgos
institution Universidad de Buenos Aires
institution_str I-28
repository_str R-134
collection Biblioteca Digital - Facultad de Ciencias Exactas y Naturales (UBA)
description We study the dynamics of a generalized minority game (GMG) and of the bar attendance model (BAM) in which a number of agents self-organize to match an attendance that is fixed externally as a control parameter. We compare the usual dynamics used for the minority game with one for the BAM that makes a better use of the available information. We study the asymptotic states reached in both frameworks. We show that states that can be assimilated to either thermodynamic equilibrium or quenched configurations can appear in both models, but with different settings. We discuss the relevance of the parameter G that measures the value of the prize for winning in units of the fine for losing. We also provide an annealing protocol by which the quenched configurations of the GMG can progressively be modified to reach an asymptotic equilibrium state that coincides with the one obtained with the BAM. © 2001 The American Physical Society.
format JOUR
author Burgos, E.
Ceva, H.
Perazzo, R.P.J.
spellingShingle Burgos, E.
Ceva, H.
Perazzo, R.P.J.
Dynamical quenching and annealing in self-organization multiagent models
author_facet Burgos, E.
Ceva, H.
Perazzo, R.P.J.
author_sort Burgos, E.
title Dynamical quenching and annealing in self-organization multiagent models
title_short Dynamical quenching and annealing in self-organization multiagent models
title_full Dynamical quenching and annealing in self-organization multiagent models
title_fullStr Dynamical quenching and annealing in self-organization multiagent models
title_full_unstemmed Dynamical quenching and annealing in self-organization multiagent models
title_sort dynamical quenching and annealing in self-organization multiagent models
url http://hdl.handle.net/20.500.12110/paper_1063651X_v64_n1_p11_Burgos
work_keys_str_mv AT burgose dynamicalquenchingandannealinginselforganizationmultiagentmodels
AT cevah dynamicalquenchingandannealinginselforganizationmultiagentmodels
AT perazzorpj dynamicalquenchingandannealinginselforganizationmultiagentmodels
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