Last modified date: <%+ tp.file.last_modified_date() %>
- Tags
- Refs:
- Links:
4-Manifolds
There exist (simply connected) closed oriented 4-manifolds which are homeomorphic but not diffeomorphic
Review Terms
#projects/review #projects/notes/reading #todo/questions
- What is the tautological bundle?
- What is Serre duality?
- What is Hirzebruch-Riemann-Roch?
- How is \(\mathcal{O}(n)\) defined?
- What is a Kahler manifold?
- What is \(A^{p, q}\)?
- How is Dolbeaut cohomology defined?
- What is Noether’s formula?
- What is the symbol of an operator?
- What is an elliptic complex?
- What is the Aatiyah-Singer Index Theorem?
- What is the Chern class?
- What is the Chern character?
- What are Chern roots?
- What is the Todd class?
- What is the Euler class?
- What is the Laplacian?
- What is a Hermitian metric?
- What is the Hodge star?
- What is the genus formula?
-
What is the blowup
- What is the exceptional divisor?
- What is the strict transform?
- What is the blowdown
- What is a unimodular lattice?
- What is the Steifel-Whitney class?
- What is the Pontrayagin class?
- What is a Kahler?
- What is a spin?
- What is the Clifford algebra?
- What is the Dirac equation
Useful techniques: fiber sum and rational blowdown