Dr. David Lucy
Lecturer
- Areas:
- Mathematics
- Office:
- EN710d
- Phone:
- +61 3 9214 8152
- Fax:
- +61 3 9214 8484
- E-Mail:
- dlucy@swin.edu.au
- Campus:
- Hawthorn
Swinburne University of Technology
PO Box 218
Hawthorn, Victoria, 3122
Australia
Qualifications
- PhD(Mon),
- BSc(Hons)(Mon),
- DipEd(Melb)
Current PhD Students
- Gaganjyoti Sandhu, "A numerical study on biological control of invasive predator population to protect endangered prey population"
Supervision of higher degree by research (HDR) (Current students)
| Name | Degree | Research Centre | Start year | Role | Institution | ||
|---|---|---|---|---|---|---|---|
| Gaganjyoti Sandhu | A numerical study on biological control of invasive predator population to protect endangered prey population | ||||||
| PhD | Faculty | 2010 | Associate Supervisor | Swinburne | |||
| Afia Naheed | A study on the numerical modelling of the spatio-temporal spread of infectious diseases | ||||||
| PhD | Maths | 2011 | Associate Supervisor | Swinburne | |||
Previously Supervised higher degree by research (HDR) students
| Name | Degree | Research Centre | Status | Role | Institution | ||
|---|---|---|---|---|---|---|---|
| Md Samsuzzoha | A study on numerical simulations of epidemic models | ||||||
| PhD | Faculty | Completed | Associate Supervisor | Swinburne | |||
Topics for Prospective Ph.D Students - View ALL topics for Dr. David Lucy
A study on numerical simulations of epidemic modelsIn order to simulate the outbreak of a disease it is proposed to consider numerical simulations of deterministic differential equations in conjunction with stochastic environments. A strong partnership between deterministic and stochastic simulations will be developed to draw meaningful conclusions in the prevailing complex situations.
A Theoretical Study on the Formation of Spatial Patterns on Twospotted Spider Mite
The aim of this project is to predict the formation of spatial patterns on twospotted spider mite.
First, Logistic Lotka – Volterra predator – prey equations will be used to obtain the conditions for the spatial pattern generated by diffusion – driven instability.