In this work, we improve the Hegselmann-Krause model (HK model) by combining the agent's stubbornness and the quantitative impact of stubborn agents on the evolution of other agents’ opinions. We divide stubborn agents into expert stubborn agents, environmentally stubborn agents and intrinsically stubborn agents based on the impact weight and agent's characteristics. We simulate the evolution of opinions of the improved HK model, and find that it is closer to reality. We also study the impact of the influence coefficient and the proportion of intrinsically stubborn agents on the stabilization time, and find that the presence of non-expert stubborn agents reduces the rate of convergence of opinions. Finally, we verify the effectiveness of th...
Abstract — This article focuses on the evolution of interper-sonal influences in a group of stubborn...
This paper studies opinion dynamics for a set of heterogeneous populations of individuals pursuing t...
Publication history: Accepted - 11 September 2020; Published online - 19 September 2020.This paper...
In this work, we improve the Hegselmann-Krause model (HK model) by combining the agent's stubbornnes...
In this paper, various bounded confidence opinion dynamic algorithms are examined to illustrate the ...
We study generalizations of the Hegselmann-Krause (HK) model for opinion dynamics, in-corporating fe...
We consider the opinion consensus problem using a multi-agent setting based on the Hegselmann-Krause...
This paper provides a mean field game theoretic interpretation of opinion dynamics and stubbornness....
Abstract — We consider the opinion consensus problem using a multi-agent setting based on the Hegsel...
We discuss two models of opinion dynamics. We first present a brief review of the Hegselmann and Kr...
(Friedkin and Johnsen 1990) modeled opinion formation in social networks as a dynamic process which ...
This article investigates a two-timescale opinion dynamics model, named the concatenated Friedkin-Jo...
A typical emerging behavior in opinion dynamics is the convergence of all agents attitudes to a cons...
The agent-based bounded confidence model of opinion dynamics of Hegselmann and Krause (2002) is refo...
We present an example of a regular opinion function which, as it evolves in accordance with the disc...
Abstract — This article focuses on the evolution of interper-sonal influences in a group of stubborn...
This paper studies opinion dynamics for a set of heterogeneous populations of individuals pursuing t...
Publication history: Accepted - 11 September 2020; Published online - 19 September 2020.This paper...
In this work, we improve the Hegselmann-Krause model (HK model) by combining the agent's stubbornnes...
In this paper, various bounded confidence opinion dynamic algorithms are examined to illustrate the ...
We study generalizations of the Hegselmann-Krause (HK) model for opinion dynamics, in-corporating fe...
We consider the opinion consensus problem using a multi-agent setting based on the Hegselmann-Krause...
This paper provides a mean field game theoretic interpretation of opinion dynamics and stubbornness....
Abstract — We consider the opinion consensus problem using a multi-agent setting based on the Hegsel...
We discuss two models of opinion dynamics. We first present a brief review of the Hegselmann and Kr...
(Friedkin and Johnsen 1990) modeled opinion formation in social networks as a dynamic process which ...
This article investigates a two-timescale opinion dynamics model, named the concatenated Friedkin-Jo...
A typical emerging behavior in opinion dynamics is the convergence of all agents attitudes to a cons...
The agent-based bounded confidence model of opinion dynamics of Hegselmann and Krause (2002) is refo...
We present an example of a regular opinion function which, as it evolves in accordance with the disc...
Abstract — This article focuses on the evolution of interper-sonal influences in a group of stubborn...
This paper studies opinion dynamics for a set of heterogeneous populations of individuals pursuing t...
Publication history: Accepted - 11 September 2020; Published online - 19 September 2020.This paper...