Description
Infectious diseases continue to pose significant threats to public health globally. The recent COVID-19 pandemic has highlighted the need for effective control strategies to mitigate the impact of such outbreaks. This project aims to leverage the lessons learned from the COVID-19 crisis and utilise mathematical modeling techniques to design improved infectious disease control measures. By applying mathematical modeling to analyse the spread and impact of infectious diseases, we can develop evidence-based interventions and strategies that can enhance public health preparedness and response.
The project aims to achieve the following objectives:
- Analyse and model the transmission dynamics of COVID-19 to identify key factors influencing disease spread.
- Develop mathematical models that incorporate various control measures employed during the COVID-19 pandemic, such as social distancing, mask-wearing, vaccination, and testing.
- Validate the developed models using real-world data from the COVID-19 pandemic and other infectious disease outbreaks.
- Assess the effectiveness of different control strategies and interventions through simulation studies.
- Identify knowledge gaps and areas for improvement in infectious disease control based on the lessons learned from COVID-19.
- Provide modelling-based recommendations for policymakers and public health authorities to enhance infectious disease control measures.
The student will be supported to use the state-of-the-art modelling tools developed by my team. A minimum knowledge of programming is required and experience with Python would be preferable.
Essential criteria:
Minimum entry requirements can be found here: https://www.monash.edu/admissions/entry-requirements/minimum
Keywords
COVID-19, Mathematical modelling, Epidemiology, Infectious diseases, Public Health
School
School of Public Health and Preventive Medicine » Epidemiology and Preventive Medicine
Available options
PhD/Doctorate
Masters by research
Masters by coursework
Honours
BMedSc(Hons)
Graduate Diploma
Short projects
Joint PhD/Exchange Program
Time commitment
Full-time
Part-time
Top-up scholarship funding available
No
Physical location
553 St Kilda Road
Co-supervisors
Assoc Prof
James Trauer