MATHEMATICAL EPIDEMIOLOGY and DYNAMICAL SYSTEMS MODELING
MATHEMATICAL EPIDEMIOLOGY and DYNAMICAL SYSTEMS MODELING
EO Diamante
SA Evangelio
KP Montajes
Disease modeling, stability analysis and bifurcation theory, perturbation theory, differential equations models (ODE, PDE, SDEs, integro-differential equations), population dynamics
Any student (preferably BSAM and at least 2 nd year standing), faculty member, and researchers who have strong interest in modeling diseases and other dynamical systems
Bi-monthly meetings with potential theses students (seat-ins: researchers working on these
fields)
Discussion of articles on modeling a particular disease
Brainstorming: formulate research questions
Tutorials on methods of analysis