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Special Lecture Series on Derived Algebraic/Differential Geometry
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Derived Algebraic and Differential Geometry
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- 1 Special Lecture Series on Derived Algebraic/Differential Geometry
- 2 Lecture 1: Model and с-categories
- 3 Lecture 2: Grothendieck topologies and homotopy descent
- 4 Lecture 3: Derived Artin stacks
- 5 Lecture 5: De Rham complexes and S1-equivariant schemes (loop spaces)
- 6 Lecture 6: Chern character
- 7 Lecture 7: Local structure of closed differential forms in the derived sense Part I
- 8 Lecture 8: Local structure of closed differential forms in the derived sense Part II
- 9 Lecture 9: Cyclic homology
- 10 Lecture 10: Definition and existence results
- 11 Lecture 11: Lagrangians and Lagrangian fibrations
- 12 Lecture 12: Lagrangians and Lagrangian fibrations
- 13 Lecture 13: Intersections of Lagrangians
- 14 Lecture 14: Examples and applications 2 (Part I)
- 15 Lecture 15: Examples and applications 2 (Part II)
- 16 Lecture 16: Examples and applications 2 (Part III)
- 17 Lecture 17: Uhlenbeck–Yau construction and correspondence Examples (Part I)
