We propose a new mathematical model to investigate the recent outbreak of the coronavirus
disease (COVID-19). The model is studied qualitatively using stability theory of differential …

Background COVID-19 poses a severe threat to global human health, especially the USA,
Brazil, and India cases continue to increase dynamically, which has a far-reaching impact on …

This study presents a mathematical model of the transmission dynamics of COVID-19 and
influenza co-infection. The potential impacts of the influenza vaccine only on the co-infection …

In this study, we present the Pneumococcal Pneumonia infection model using fractional
order derivatives in the Caputo-Fabrizio sense. We use fixed-point theory to prove the …

The formulation of mathematical models using differential equations has become crucial in
predicting the evolution of viral diseases in a population in order to take preventive and …

This study proposes a fractional-order mathematical model for malaria and COVID-19 co-
infection using the Atangana–Baleanu Derivative. We explain the various stages of the …

Approach to COVID-19 time series data using deep learning and spectral analysis methods
Page 1 AIMS Bioengineering, 9(1): 1–21. DOI: 10.3934/bioeng.2022001 Received: 12 …

In recent years, the application of quantized control to the synchronization issue in dynamic
networks has aroused widespread interest due to its effectiveness in improving …

Acquired immune deficiency syndrome (AIDS) is a serious public health problem. This study
aims to establish a combined model of seasonal autoregressive integrated moving average …

The COVID-19 pandemic continues to spread and already shows a recurrence in many
countries, despite several social distancing and vaccination measures implemented all …