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A New Network Feature Affects the Intervention Performance on Public Opinion Dynamic Networks
Caiyun Wang1,2, Huawei Han1, Jing Han3,4
1Key Laboratory of Systems and Control, Institute of Systems Science, Academy of Mathematics and Systems Science, Chinese Academy of Sciences, Beijing, 100190, P. R. China.
Network structure impacts opinion dynamics. A new metric, network differential degree (Ω), predicts intervention success in opinion models. Lower Ω values correlate with higher intervention performance, aiding opinion change strategies.
Area of Science:
- Complex systems
- Network science
- Social dynamics
Background:
- Network structure significantly influences collective opinion in dynamic systems.
- Understanding how network topology affects external interventions is crucial for manipulating group opinions.
Purpose of the Study:
- To investigate the impact of network structure on intervention performance in opinion dynamic models.
- To introduce and validate a new network metric, 'network differential degree' (Ω), for predicting intervention effectiveness.
Main Methods:
- Applied three intervention strategies to the weighted DeGroot opinion dynamic model.
- Defined and calculated the 'network differential degree' (Ω) to quantify the coupling of node degrees and influence.
- Conducted simulations analyzing the correlation between Ω and intervention performance across different intervention scenarios.
Main Results:
- A significant negative correlation was found between intervention performance and network differential degree (Ω) across all tested interventions.
- Smaller Ω values indicate higher intervention success, meaning opinion change is more achievable.
- The network differential degree (Ω) can predict the difficulty of intervening in the weighted DeGroot model.
Conclusions:
- Network differential degree (Ω) is a key factor in determining the efficacy of interventions in opinion dynamic systems.
- This metric provides a predictive tool for assessing intervention feasibility and optimizing strategies.
- Developed a theorem for single-edge addition and an algorithm for optimal edge placement to guide interventions.
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