Repository: Freie Universität Berlin, Math Department

Integrating Agent-Based and Compartmental Models for Infectious Disease Modeling: A Novel Hybrid Approach

Bostanci, Inan and Conrad, T. O. F. (2025) Integrating Agent-Based and Compartmental Models for Infectious Disease Modeling: A Novel Hybrid Approach. Journal of Artificial Societies and Social Simulation, 28 (1). ISSN 1460-7425

Full text not available from this repository.

Official URL: https://www.jasss.org/28/1/5.html

Abstract

This study investigates the spatial integration of agent-based models (ABMs) and compartmental models for infectious disease modeling, presenting a novel hybrid approach and examining its implications. ABMs offer detailed insights by simulating interactions and decisions among individuals but are computationally expensive for large populations. Compartmental models capture population-level dynamics more efficiently but lack granular detail. We developed a hybrid model that aims to balance the granularity of ABMs with the computational efficiency of compartmental models, offering a more nuanced understanding of disease spread in diverse scenarios, including large populations. This model spatially couples discrete and continuous populations by integrating an ordinary differential equation model with a spatially explicit ABM. Our key objectives were to systematically assess the consistency of disease dynamics and the computational efficiency across various configurations. For this, we evaluated two experimental scenarios and varied the influence of each sub-model via spatial distribution. In the first, the ABM component modeled a homogeneous population; in the second, it simulated a heterogeneous population with landscape-driven movement. Results show that the hybrid model can significantly reduce computational costs but is sensitive to between-model differences, highlighting the importance of model equivalence in hybrid approaches. The code is available at: git.zib.de/ibostanc/hybrid_abm_ode.

Item Type:Article
Subjects:Mathematical and Computer Sciences > Mathematics > Applied Mathematics
Mathematical and Computer Sciences > Mathematics > Mathematical Modelling
Social studies > Others in Social studies > Social studies not elsewhere classified
Divisions:Department of Mathematics and Computer Science > Institute of Mathematics
Department of Mathematics and Computer Science > Institute of Mathematics > Comp. Proteomics Group
ID Code:3154
Deposited By: Admin Administrator
Deposited On:22 Jul 2024 19:55
Last Modified:25 Feb 2025 14:28

Repository Staff Only: item control page