Dynamical affinity in opinion dynamics modelling

Franco Bagnoli, Timoteo Carletti, Duccio Fanelli, Alessio Guarino, Andrea Guazzini

Résultats de recherche: Livre/Rapport/RevueAutre rapport

Résumé

We here propose a model to simulate the process of opinion formation, which accounts for the mutual affinity between interacting agents. Opinion and affinity evolve self-consistently, manifesting a highly non trivial interplay. A continuous transition is found between single and multiple opinion states. Fractal dimension and signature of critical behaviour are also reported. A rich phenomenology is presented and discussed with reference to corresponding psychological implications.
langue originaleAnglais
Lieu de publicationNamur
EditeurFUNDP, Faculté des Sciences. Département de Mathématique.
étatPublié - 2007

Empreinte digitale

affinity
phenomenology
fractals
signatures

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Bagnoli, F., Carletti, T., Fanelli, D., Guarino, A., & Guazzini, A. (2007). Dynamical affinity in opinion dynamics modelling. Namur: FUNDP, Faculté des Sciences. Département de Mathématique.
Bagnoli, Franco ; Carletti, Timoteo ; Fanelli, Duccio ; Guarino, Alessio ; Guazzini, Andrea. / Dynamical affinity in opinion dynamics modelling. Namur : FUNDP, Faculté des Sciences. Département de Mathématique., 2007.
@book{f0e006a5ae1e484c8d349705e1e478f5,
title = "Dynamical affinity in opinion dynamics modelling",
abstract = "We here propose a model to simulate the process of opinion formation, which accounts for the mutual affinity between interacting agents. Opinion and affinity evolve self-consistently, manifesting a highly non trivial interplay. A continuous transition is found between single and multiple opinion states. Fractal dimension and signature of critical behaviour are also reported. A rich phenomenology is presented and discussed with reference to corresponding psychological implications.",
keywords = "Nonlinear dynamics and nonlinear dynamical systems., Dynamics of social systems",
author = "Franco Bagnoli and Timoteo Carletti and Duccio Fanelli and Alessio Guarino and Andrea Guazzini",
note = "Publication code : FP SB010/2007/28 ; QA 0002.2/001/07/28",
year = "2007",
language = "English",
publisher = "FUNDP, Facult{\'e} des Sciences. D{\'e}partement de Math{\'e}matique.",

}

Bagnoli, F, Carletti, T, Fanelli, D, Guarino, A & Guazzini, A 2007, Dynamical affinity in opinion dynamics modelling. FUNDP, Faculté des Sciences. Département de Mathématique., Namur.

Dynamical affinity in opinion dynamics modelling. / Bagnoli, Franco; Carletti, Timoteo; Fanelli, Duccio; Guarino, Alessio; Guazzini, Andrea.

Namur : FUNDP, Faculté des Sciences. Département de Mathématique., 2007.

Résultats de recherche: Livre/Rapport/RevueAutre rapport

TY - BOOK

T1 - Dynamical affinity in opinion dynamics modelling

AU - Bagnoli, Franco

AU - Carletti, Timoteo

AU - Fanelli, Duccio

AU - Guarino, Alessio

AU - Guazzini, Andrea

N1 - Publication code : FP SB010/2007/28 ; QA 0002.2/001/07/28

PY - 2007

Y1 - 2007

N2 - We here propose a model to simulate the process of opinion formation, which accounts for the mutual affinity between interacting agents. Opinion and affinity evolve self-consistently, manifesting a highly non trivial interplay. A continuous transition is found between single and multiple opinion states. Fractal dimension and signature of critical behaviour are also reported. A rich phenomenology is presented and discussed with reference to corresponding psychological implications.

AB - We here propose a model to simulate the process of opinion formation, which accounts for the mutual affinity between interacting agents. Opinion and affinity evolve self-consistently, manifesting a highly non trivial interplay. A continuous transition is found between single and multiple opinion states. Fractal dimension and signature of critical behaviour are also reported. A rich phenomenology is presented and discussed with reference to corresponding psychological implications.

KW - Nonlinear dynamics and nonlinear dynamical systems.

KW - Dynamics of social systems

M3 - Other report

BT - Dynamical affinity in opinion dynamics modelling

PB - FUNDP, Faculté des Sciences. Département de Mathématique.

CY - Namur

ER -

Bagnoli F, Carletti T, Fanelli D, Guarino A, Guazzini A. Dynamical affinity in opinion dynamics modelling. Namur: FUNDP, Faculté des Sciences. Département de Mathématique., 2007.