|Course title||Algebraic Geometry|
|Organizational form of instruction||Lecture|
|Level of course||Doctoral|
|Year of study||not specified|
|Semester||Winter and summer|
|Number of ECTS credits||15|
|Language of instruction||Czech, English|
|Status of course||unspecified|
|Form of instruction||Face-to-face|
|Work placements||This is not an internship|
|Recommended optional programme components||None|
Commutative algebra - what necessary, affine and projective closed sets (varieties), Zariski topology, ideals of manifolds, irreducible decompositions, Nulstellensatz, morphisms, presheaves and sheaves, schemes, cohomologies, divisors, curves, subspaces, intersection theory, birational geometry, Grassmannians, algebraic groups.
|Learning activities and teaching methods|
|Lecture, Work with Text (with Book, Textbook)|
Understand fundament of algebraic geometry.
5. Synthesis Summarize basic knowledge of algebraic geometry and applications
Knowledge of the principles of the analytical geometry.
|Assessment methods and criteria|
|Study plans that include the course|
|Faculty||Study plan (Version)||Branch of study Category||Recommended year of study||Recommended semester|