Terminated in academic year 2012/2013
Mathematical modeling of engineering problems
| Type of study | Follow-up MasterMaster |
|---|---|
| Language of instruction | Czech |
| Code | 714-0766/01 |
| Abbreviation | MMIU |
| Course title | Mathematical modeling of engineering problems |
| Credits | 3 |
| Coordinating department | Department of Mathematics and Descriptive Geometry |
| Course coordinator | doc. RNDr. Jaroslav Vlček, CSc. |
Subject syllabus
1. Principles of mathematical modeling
2. State, flow, material and source quantities
3. Basic relations: balance and constitutive
4. Local and global balance.
5. Classification of boundary problems
6. Corectness of mathematical model
7. One-dimensional stationary states
8. Multi-dimensional stationary states.
9. Non-stationary processes - one-dimensional case
10. Initial problems for multivariate problems
11.-13. Facultative themes
2. State, flow, material and source quantities
3. Basic relations: balance and constitutive
4. Local and global balance.
5. Classification of boundary problems
6. Corectness of mathematical model
7. One-dimensional stationary states
8. Multi-dimensional stationary states.
9. Non-stationary processes - one-dimensional case
10. Initial problems for multivariate problems
11.-13. Facultative themes
E-learning
www.mdg.vsb.cz
Literature
Vlček, J.: Mathematical modeling, http://homen.vsb.cz/~vlc20/
Mathematical Modelling (Ed. M.S. Klamkin). SIAM, 1989.
Mathematical Modelling (Ed. M.S. Klamkin). SIAM, 1989.
Advised literature
Friedman, A. - Littman, W.: Industrial Mathematics. SIAM, 1994.
Mathematical Modeling with Multidisciplinary Applications. Edited by Xin-She Yang, John Wiley & Sons, Inc., UK, 2013
Mathematical Modeling with Multidisciplinary Applications. Edited by Xin-She Yang, John Wiley & Sons, Inc., UK, 2013