A mathematical framework for analyzing co-infection of COVID-19 with lung cancer

This study introduces a novel mathematical framework to explore the complex relationship between COVID-19 and lung cancer, addressing a critical gap in the existing literature. While various co-infection models have been discussed, no prior work has focused explicitly on the mathematical modeling of COVID-19 and lung cancer co-infection, positioning this research as pioneering. The dynamical model incorporates sub-models to analyze two distinct scenarios: one focusing exclusively on lung cancer and the other on COVID-19. The basic reproduction number determines stability conditions for the disease-free and endemic equilibriums. The model also integrates intervention strategies, including lung cancer preventive measures and COVID-19-specific treatments, to evaluate their impact on co-infection dynamics. Stability analysis and numerical simulations identify critical factors influencing the severity and progression of the co-infection, highlighting the substantial role of lung cancer prevention in reducing COVID-19 co-infections. The results underscore the importance of targeted interventions in managing co-infections effectively. This framework provides valuable insights for researchers and healthcare professionals as a comprehensive tool for understanding co-infection dynamics. By addressing the complexities of COVID-19 and lung cancer co-infection, this study goes beyond previous efforts, offering actionable strategies and advancing the understanding of this critical public health issue.

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Publication Details

Journal
Partial Differential Equations in Applied Mathematics
Published
2025-04-15
DOI
https://doi.org/10.1016/j.padiff.2025.101195
Citations
1
Primary Topic
Mathematical Biology Tumor Growth
Type
article
Field-Weighted Citation Impact
1.37
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article

A mathematical framework for analyzing co-infection of COVID-19 with lung cancer

Mohammed Forhad Uddin, Md. Haider Ali Biswas, Md. Abdul Hye
1 citations
Partial Differential Equations in Applied Mathematics
Mathematical Biology Tumor Growth
1.37
article

A mathematical framework for analyzing co-infection of COVID-19 with lung cancer

Mohammed Forhad Uddin, Md. Haider Ali Biswas, Md. Abdul Hye
article en
1 citations

Abstract

This study introduces a novel mathematical framework to explore the complex relationship between COVID-19 and lung cancer, addressing a critical gap in the existing literature. While various co-infection models have been discussed, no prior work has focused explicitly on the mathematical modeling of COVID-19 and lung cancer co-infection, positioning this research as pioneering. The dynamical model incorporates sub-models to analyze two distinct scenarios: one focusing exclusively on lung cancer and the other on COVID-19. The basic reproduction number determines stability conditions for the disease-free and endemic equilibriums. The model also integrates intervention strategies, including lung cancer preventive measures and COVID-19-specific treatments, to evaluate their impact on co-infection dynamics. Stability analysis and numerical simulations identify critical factors influencing the severity and progression of the co-infection, highlighting the substantial role of lung cancer prevention in reducing COVID-19 co-infections. The results underscore the importance of targeted interventions in managing co-infections effectively. This framework provides valuable insights for researchers and healthcare professionals as a comprehensive tool for understanding co-infection dynamics. By addressing the complexities of COVID-19 and lung cancer co-infection, this study goes beyond previous efforts, offering actionable strategies and advancing the understanding of this critical public health issue.

Partial Differential Equations in Applied MathematicsVol. 14
Khulna University (BD), Bangladesh University of Engineering and Technology (BD), Bangladesh University of Business and Technology (BD)
Good health and well-being
Openalex Percentile: Top 23%
Mathematical Biology Tumor Growth
1.37
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A mathematical framework for analyzing co-infection of COVID-19 with lung cancer — Mohammed Forhad Uddin, Md. Haider Ali Biswas, et al. · Partial Differential Equations in Applied Mathematics (2025) | TGRS Research Map | TGRS