Emergence and Breaking of Echo Chambers in Social Systems
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Emergence and Breaking of Echo Chambers in Social Systems

Collective Systems
Modelling & Sim
Python
AI & ML
Agent-Based Modeling
Probabilistic Modeling
Network Science
Multi-Agent Systems
Complex Systems
Data Analysis

Overview

This research studies the challenge of echo chambers in networked systems, where homophily—the tendency to interact only with like-minded peers—prevents consensus and drives polarization. Using agent-based simulations and complex systems analysis, we modeled how these clusters emerge and explored a novel strategy to break them: 'Messengers', by utilizing a Dichotomous Markov Process. This work provides a scalable modeling and simulation framework for understanding social dynamics and multi-agent systems.

Research Summary

This study investigates the emergence and breaking of echo chambers in spatially embedded multi-agent systems. Using a stochastic Agent-Based Model (ABM), we demonstrate how homophily drives the system into metastable polarized states (local minima). To resolve this, we introduce “Messengers”—agents governed by a Dichotomous Markov Process (DMP) that facilitates global information transport. Published in npj Complexity (Nature).

Spatial Polarization and Consensus Formation

Phase transition from segregated clusters (left) to global consensus (right)

Homophilic Clustering

Agents interact preferentially with similar peers, creating a “gravitational” pull that leads to spatial segregation and the formation of robust echo chambers.

Stochastic Control (DMP)

The “Messenger” state is modeled as a random process, switching between high-inertia (exploitation) and high-volatility (exploration) modes to break local clusters.

Key Finding

We identified a critical phase transition: introducing a minimal fraction of Messengers forces the system out of the metastable polarized regime, enabling global consensus.

Simulation Stack

Python & Numba
High-performance agent-based simulation loop.
SciPy (Stochastic)
Implementation of Dichotomous Markov Processes.
Time-Series Analysis
Analyzing polarization order parameters over $t$.
Pandas & Matplotlib
Data aggregation and publication-ready visualizations.