Mathematical Modeling
Advancing theoretical and applied mathematical models for biological, ecological, epidemiological, and biomedical systems.
Advancing biomathematical research through innovative modeling, quantitative analysis, and interdisciplinary approaches to biological, ecological, and epidemiological systems.
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Communication in Biomathematical Sciences (CBMS) is an international peer-reviewed open access journal dedicated to advancing research at the intersection of mathematics, biology, medicine, ecology, and public health. The journal provides a platform for innovative mathematical modeling, computational analysis, and quantitative approaches that improve our understanding of complex biological systems and real-world challenges.
Advancing theoretical and applied mathematical models for biological, ecological, epidemiological, and biomedical systems.
Bridging mathematics with life sciences to support scientific discovery, evidence-based decision making, and innovation.
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VOL. 9 NO. 1
A leading platform for cutting-edge research at the intersection of mathematics, biology, and computational modeling, driving insights into complex life systems.
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During the COVID-19 pandemic, many countries implemented policies on using masks to control the outbreak. This policy has been relaxed in almost all countries, after which. Respiratory disease outbreaks re-emerged in several countries, including Indonesia. This article presents a game-theoretic model of mask use by the community during the spread of the disease. Both the effectiveness of masks in preventing the spread of the disease and the proportion of the infected population are included in the payoff calculation. The model is combined a with the Susceptible-Infectious-Recovered (SIR) epidemic model with the replicator equation. The model is also evaluated under Nash equilibrium conditions. Simulations are carried out to effect of mask-wearing behavior on the incidence of acute respiratory infection in Jakarta. The results show that an individual's decision to use a mask is directly proportional to mask users. To reduce the number of infections, more than 10% of the population need to wear masks when the disease first appears. In the Nash equilibrium, we obtain a threshold value of the infected population at which the players decide not to use the mask. The results suggest that when respiratory infectious diseases emerge, governments must implement a stringent mask policy to control their spread and reduce infections.
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