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Last update: T_MUUK (02.03.2017)
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Last update: Roman Golovko, Ph.D. (30.04.2020)
There will be several homeworks. As a requirement to take the final exam students must submit
solutions to at least one homework. The final exam will be in the form of a distance interview. |
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Last update: doc. RNDr. Petr Somberg, Ph.D. (02.03.2017)
Lee, J. : Introduction to Smooth Manifolds, Springer 2012 Hirsch, M. W. : Differential Topology, Springer 1997 Kock, J. : Frobenius Algebras and 2D Topological Quantum Field Theories, Cambridge 2003 |
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Last update: Roman Golovko, Ph.D. (18.02.2019)
For the oral part of the exam it is necessary to know the whole content of lecture.
You will get time to write a preparation for the oral part which the knowledge of definitions, theorems and their proofs is tested.
We test as well the understanding to the lecture, you will have to prove an easy theorem which follows from statements from the lecture. |
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Last update: Roman Golovko, Ph.D. (18.02.2019)
(Nondegenerate) critical point, critical value and regular value of a smooth map, Sard's theorem, Morse theory and CW decomposition. |