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Last update: Pátková Vlasta (16.11.2018)
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Last update: Pátková Vlasta (16.11.2018)
Solutions of projects, oral examination. |
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Last update: Jahoda Milan doc. Dr. Ing. (28.11.2018)
Kubíček M., Marek M,: Computational Methods in Bifurcation Theory and Dissipative Systems. Springer, New York (1983). Kuznetsov Y.: Elements of Applied Bifurcation Theory (2004). Teschl G.: Ordinary Differential Equations and Dynamical Systems (2012). |
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Last update: Pátková Vlasta (16.11.2018)
Self-study, consultations. |
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Last update: Pátková Vlasta (16.11.2018)
1. Lumped parameter systems. Examples.
2. Continuation algorithm.
3. Diagram of stationary solutions.
4. Stability of stationary solutions.
5. Branching of stationary solutions.
6. Hopf's bifurcation.
7. Construction of bifurcation diagram.
8. Methods of dynamic simulation and construction of phase portrait.
9. Calculation and continuation of periodic solutions.
10. Branching of periodic solutions.
11. Characterization of chaotic attractors.
12. Non-autonomous systems.
13. Selected methods for analyzing distributed parameters systems.
14. Primary and secondary bifurcations. |
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Last update: Borská Lucie RNDr. Ph.D. (16.09.2019)
Mathematics A, B; Mathematics for Chemical Engineers |
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Last update: Borská Lucie RNDr. Ph.D. (16.09.2019)
none |
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Last update: Pátková Vlasta (16.11.2018)
Solutions of projects, oral examination. |