1. komponenta

Lecture type	Total
Lectures	45

* Load is given in academic hour (1 academic hour = 45 minutes)

COURSE OBJECTIVES:
1. To introduce students to the application of mathematical modelling in the analysis of biomedical systems including populations of molecules, cells and organisms.
2.To show how mathematics, especially ordinary differential equations and computing can be used in an integrated way to analyse biomedical systems.

COURSE CONTENT:
1. Nonlinear regression
2. Numerical solution of ODE
3. Nonlinear minimization
4. Monte-Carlo simulation

1. Mathematical models in biology. Reprint of the 1988 original. Classics in Applied Mathematics, 46, L. Edelstein-Keshet, Society for Industrial and Applied Mathematics (SIAM), Philadelphia, PA, 2005.
2. Mathematical biology. I. An introduction, J.D. Murray, Springer-Verlag, New York, 2002.
3. Mathematical biology. Modelling and analysis, A. Friedman, American Mathematical Society, Providence, 2018.
4. Mathematical physiology. Vol. I: Cellular physiology. Second edition, J. Keener, J. Sneyd, Springer, New York, 2009.

Enrollment :
Passed : Principles of Mathematical Modelling

Mandatory course - Regular study - Biomedical Mathematics