Applied Computational Methods
| Type of study | Follow-up Master |
|---|---|
| Language of instruction | Czech |
| Code | 342-0673/03 |
| Abbreviation | AVT |
| Course title | Applied Computational Methods |
| Credits | 4 |
| Coordinating department | Institute of Transport |
| Course coordinator | doc. Ing. Dušan Teichmann, Ph.D. |
Subject syllabus
1. Mathematical foundations of applied computational methods (summary of methods of probability theory and mathematical statistics needed for further study)
2. Project management – CPM method.
3. Project management – PERT method.
4. The issue of maximizing profit from production – application of linear programming (graphic solution of linear programming problem)
5. The issue of effective material division.
6. The issue of effective repair planning.
7. Inventory theory – dynamic deterministic model without deficit.
8. Inventory theory – dynamic stochastic model with deferred demand.
9. Restoration theory – models of repairable objects.
10. Restoration theory – models of non-repairable objects (discrete homogeneous models – calculation of the average service life of an object, set of restoration equations).
11. Restoration theory – models of non-repairable objects (discrete homogeneous models – determination of the age structure of objects, estimation of failure probabilities).
12. Investment activity of the enterprise – static and dynamic methods of evaluating the effectiveness of investments.
13. Specialized lecture by a practitioner.
2. Project management – CPM method.
3. Project management – PERT method.
4. The issue of maximizing profit from production – application of linear programming (graphic solution of linear programming problem)
5. The issue of effective material division.
6. The issue of effective repair planning.
7. Inventory theory – dynamic deterministic model without deficit.
8. Inventory theory – dynamic stochastic model with deferred demand.
9. Restoration theory – models of repairable objects.
10. Restoration theory – models of non-repairable objects (discrete homogeneous models – calculation of the average service life of an object, set of restoration equations).
11. Restoration theory – models of non-repairable objects (discrete homogeneous models – determination of the age structure of objects, estimation of failure probabilities).
12. Investment activity of the enterprise – static and dynamic methods of evaluating the effectiveness of investments.
13. Specialized lecture by a practitioner.
E-learning
N/A.