| Code |
Course Name |
Language |
Type |
| MAT 368E |
Mathematical Modeling |
English |
Elective |
| Local Credits |
ECTS |
Theoretical |
Tutorial |
Laboratory |
| 3 |
6 |
3 |
0 |
0 |
| Course Prerequisites and Class Restriction |
| Prerequisites |
MAT 232 MIN DD
or MAT 232E MIN DD
|
| Class Restriction |
None |
| Course Description |
| Principles, scale and dimension analysis. Mechanical vibration; linear oscillator and nonlinear pendulum. Populations models;
discrete one-species models, predatory-prey models. Lotka-Volterra equations. Traffic flow models; traffic flow, density and
conservation laws, velocity-density relationship and density waves. Mathematical epidemiology; Kermack-McKendrick SIR epidemic
model, the SIR model with demography. The air quality modelling; advection equation, advection diffusion equation, the solutions
and the stability analysis. Mathematical modelling of tumor growth. |
|
