L López, X Rodo - Results in Physics, 2021 - Elsevier
After the spread of the SARS-CoV-2 epidemic out of China, evolution in the pandemic worldwide shows dramatic differences among countries. In Europe, the situation of Italy first …
Background: Mathematical modeling of vector-borne diseases and forecasting of epidemics outbreak are global challenges and big point of concern worldwide. The outbreaks depend …
We revisit well-established concepts of epidemiology, the Ising-model, and percolation theory. Also, we employ a spin S= 1/2 Ising-like model and a (logistic) Fermi–Dirac-like …
In this paper, a general formulation for the SIRV epidemiological model is presented as a system of fractional order derivatives with respect to time to characterize some infectious …
JP Tian, J Wang - Mathematical biosciences, 2011 - Elsevier
Cholera is a water and food borne infectious disease caused by the gram-negative bacterium, Vibrio cholerae. Its dynamics are highly complex owing to the coupling among …
Mathematical modeling of epidemic spreading has been widely adopted to estimate the threats of epidemic diseases (ie, the COVID-19 pandemic) as well as to evaluate epidemic …
In the recent COVID-19 pandemic, mathematical modeling constitutes an important tool to evaluate the prospective effectiveness of non-pharmaceutical interventions (NPIs) and to …
D Chaturvedi, U Chakravarty - Infection, Genetics and Evolution, 2021 - Elsevier
The most important question and concern in these circumstances of COVID-19 epidemic outspread is when will the pandemic end? Vaccination is the only solution to restore life to …
MR Sidi Ammi, M Tahiri, M Tilioua, A Zeb, I Khan… - Scientific Reports, 2022 - nature.com
We deal in this paper with a diffusive SIR epidemic model described by reaction–diffusion equations involving a fractional derivative. The existence and uniqueness of the solution are …