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Last update: doc. Mgr. et Mgr. Jan Žemlička, Ph.D. (14.05.2019)
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Last update: doc. RNDr. Jan Šťovíček, Ph.D. (11.02.2023)
The credit will be granted on the basis of handed in homework. The homework will consist of three sets of problems published on the web page of the lecturer. At least 65 % of points from solutions of the problems handed in within given deadlines are required. If the conditions are not met, it is still possible to have the credit granted, where the exact form of updated conditions (a new deadline for solving the problems and/or extending the homework sets) is decided by the lecturer. |
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Last update: doc. RNDr. Jan Šťovíček, Ph.D. (04.03.2019)
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Last update: doc. RNDr. Jan Šťovíček, Ph.D. (14.02.2022)
The course is completed with an oral exam. The requirements for the exam correspond to the syllabus and and correspond to the first 3 chapters of the monograph by Assem, Simson and Skowroński and Sections 3 to 5 in the paper by Krause. These requirements will be applied to the extent to which the topic was presented in lectures (including possible on-line ones). It will be also demanded that the student is able to work with particular examples and do computations to the extent exercised at problem sessions or in given homework. |
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Last update: doc. RNDr. Jan Šťovíček, Ph.D. (04.03.2019)
1. Path algebras, representations of quivers as modules over path algebras. 2. Projective and injective modules, indecomposable modules, Krull-Schmidt theorem. 3. Representations of hereditary algebras, finite representation type, Gabriel's theorem. |
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Last update: doc. Mgr. et Mgr. Jan Žemlička, Ph.D. (08.11.2021)
Basics of theory of modules (to the extent of lecture NMAG339) and basic homological algebra (the Ext functor). |