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The second and third waves in India: when will the pandemic be culminated?
C Kavitha1, A Gowrisankar1, Santo Banerjee2
1Department of Mathematics, School of Advanced Sciences, Vellore Institute of Technology, Vellore, Tamil Nadu India.
Summary
This study applies the SIR and fractal interpolation models to predict COVID-19 cases in India. The models approximate the epidemic curve to forecast future trends and assess transmission rates.
Area of Science:
- Epidemiology
- Mathematical Modeling
- Public Health
Background:
- India experienced a severe surge in COVID-19 cases and deaths in May 2021, reporting 47% of global new cases.
- The nation faced a catastrophic second wave, with over 120 million total cases recorded.
Purpose of the Study:
- To predict the number of positive COVID-19 cases in India using the SIR and fractal interpolation models.
- To approximate the epidemic curve and investigate the duration of COVID-19 waves in India.
- To explore the application of these models for assessing and predicting transmission rates of other epidemics.
Main Methods:
- The study utilizes the Susceptible-Infected-Recovered (SIR) model combined with fractal interpolation.
- Fractal interpolation is applied to estimate the epidemic curve, with vertical scaling factors derived from the SIR model.
- The models are implemented on daily COVID-19 positive case data from India and its provinces (Delhi, Karnataka, Tamil Nadu, Kerala, Maharashtra).
Main Results:
- The combined SIR and fractal interpolation model provides a method for approximating the COVID-19 epidemic curve in India.
- The study enables prediction of forthcoming outbreak trends and investigation into the duration of the second and third waves.
- The methodology offers potential for assessing and modeling transmission rates in other epidemic scenarios.
Conclusions:
- The integration of SIR and fractal interpolation models offers a robust approach for forecasting epidemic trajectories.
- This modeling technique can aid public health strategies by predicting wave durations and transmission dynamics.
- The developed framework is adaptable for analyzing and predicting future outbreaks of infectious diseases.
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