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Modeling opinion dynamics in social networks

Published: 24 February 2014 Publication History

Abstract

Our opinions and judgments are increasingly shaped by what we read on social media -- whether they be tweets and posts in social networks, blog posts, or review boards. These opinions could be about topics such as consumer products, politics, life style, or celebrities. Understanding how users in a network update opinions based on their neighbor's opinions, as well as what global opinion structure is implied when users iteratively update opinions, is important in the context of viral marketing and information dissemination, as well as targeting messages to users in the network.
In this paper, we consider the problem of modeling how users update opinions based on their neighbors' opinions. We perform a set of online user studies based on the celebrated conformity experiments of Asch [1]. Our experiments are carefully crafted to derive quantitative insights into developing a model for opinion updates (as opposed to deriving psychological insights). We show that existing and widely studied theoretical models do not explain the entire gamut of experimental observations we make. This leads us to posit a new, nuanced model that we term the BVM. We present preliminary theoretical and simulation results on the convergence and structure of opinions in the entire network when users iteratively update their respective opinions according to the BVM. We show that consensus and polarization of opinions arise naturally in this model under easy to interpret initial conditions on the network.

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  • (2024)Three-Stage Cascade Information Attenuation for Opinion Dynamics in Social NetworksEntropy10.3390/e2610085126:10(851)Online publication date: 8-Oct-2024
  • (2024)Opinion dynamics based on social learning theoryThe European Physical Journal B10.1140/epjb/s10051-024-00838-697:12Online publication date: 9-Dec-2024
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    cover image ACM Conferences
    WSDM '14: Proceedings of the 7th ACM international conference on Web search and data mining
    February 2014
    712 pages
    ISBN:9781450323512
    DOI:10.1145/2556195
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    Published: 24 February 2014

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    Author Tags

    1. biased assimilation
    2. opinion formation
    3. social networks

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    • (2025)Do Stubborn Users Always Cause More Polarization and Disagreement? A Mathematical StudyProceedings of the Eighteenth ACM International Conference on Web Search and Data Mining10.1145/3701551.3703510(309-317)Online publication date: 10-Mar-2025
    • (2024)Three-Stage Cascade Information Attenuation for Opinion Dynamics in Social NetworksEntropy10.3390/e2610085126:10(851)Online publication date: 8-Oct-2024
    • (2024)Opinion dynamics based on social learning theoryThe European Physical Journal B10.1140/epjb/s10051-024-00838-697:12Online publication date: 9-Dec-2024
    • (2024)Friedkin-Johnsen Model for Opinion Dynamics on Signed GraphsIEEE Transactions on Knowledge and Data Engineering10.1109/TKDE.2024.342497436:12(8313-8327)Online publication date: Dec-2024
    • (2024)DeGroot-Based Opinion Formation Under a Global Steering MechanismIEEE Transactions on Computational Social Systems10.1109/TCSS.2023.333029311:3(4040-4057)Online publication date: Jun-2024
    • (2024)Linear Opinion Dynamics Model With Higher Order InteractionsIEEE Transactions on Computational Social Systems10.1109/TCSS.2023.332414411:3(3627-3636)Online publication date: Jun-2024
    • (2024)Effect of three-stage cascade of opinion dynamics models in coupled networksNeurocomputing10.1016/j.neucom.2023.127176572(127176)Online publication date: Mar-2024
    • (2024)Modeling interactions in social media networks using an asynchronous and synchronous opinion dynamicsSocial Network Analysis and Mining10.1007/s13278-024-01402-x14:1Online publication date: 13-Dec-2024
    • (2024)Opinion dynamics in social networks incorporating higher-order interactionsData Mining and Knowledge Discovery10.1007/s10618-024-01064-538:6(4001-4023)Online publication date: 30-Aug-2024
    • (2024)Sparsity in Linear Dynamical SystemsSparsity-Constrained Linear Dynamical Systems10.1007/978-981-97-7090-8_1(1-13)Online publication date: 11-Dec-2024
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