* Seminár z dif. a alg. topólogie
* Bredon: Sheaf Theory

  1. prednáška, str. 1-16
* Sheaves and Presheaves
* Homomorphisms, subsheaves, and quotient sheaves
* Direct and inverse images
* Cohomomorphisms

  2. prednáška, str. 17-32
* Algebraic constructions
* Supports
* Classical cohomological theories

  3. prednáška, str. 33-51
* Differential sheaves and resolutions
* The canonical resolution and sheafcohomology
* Injective sheaves
* Acyclic sheaves
* Flabby sheaves

  4. prednáška, str. 52-71
* Connected sequences of functors
* Axioms for cohomology and the cupproduct
* Maps of spaces
* $-soft and $-fine sheaves

  5. prednáška, str. 72-94
* Subspaces
* The Vietoris mapping theorem and homotopy invariance
* Relative cohomology
* Mayer-Vietoris theorems

  alt 6. prednáška, str. 95-125
* Continuity
* The Künneth and universal coefficient theorems
* Dimension
* Local connectivity
* Change of supports; local cohomology groups

  témy na vynechanie
* The transfer homomorphism and the Smith sequences
* Steenrod's cyclic reduced powers
* The Steenrod operations

  alt. 6. prednáška, str. 180-194
* Singular cohomology
* Alexander-Spanier cohomology
* de Rham cohomology
* Čech cohomology