A Minimal Model Coupling Communicable and Non-Communicable Diseases

被引:0
|
作者
Marva, M. [1 ]
Venturino, E. [2 ]
Vera, M. C. [1 ]
机构
[1] Univ Alcala, Dept Fis & Matemat, Res Grp Nonlinear Dynam & Complex Syst, Alcala De Henares 28807, Spain
[2] Univert Torino, Dipartimento Matemat Giuseppe Peano, INdAM Res Grp GNCS, Turin, Italy
关键词
Non-communicable disease; communicable disease; basic reproduction number; subcritical bifurcation; heterogeneous populations; syndemics; BACKWARD BIFURCATIONS; EPIDEMIC MODEL; POPULATION; EQUILIBRIA; NUMBERS;
D O I
10.1051/mmnp/2023026
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
This work presents a model combining the simplest communicable and non-communicable disease models. The latter is, by far, the leading cause of sickness and death in the World, and introduces basal heterogeneity in populations where communicable diseases evolve. The model can be interpreted as a risk-structured model, another way of accounting for population heterogeneity. Our results show that considering the non-communicable disease (in the end, a dynamic heterogeneous population) allows the communicable disease to become endemic even if the basic reproduction number is less than 1. This feature is known as subcritical bifurcation. Furthermore, ignoring the non-communicable disease dynamics results in overestimating the basic reproduction number and, thus, giving wrong information about the actual number of infected individuals. We calculate sensitivity indices and derive interesting epidemic-control information.
引用
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页数:17
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