The course covered the basic materials of symplectic geometry and gave a friendly introduction to the Gromov-Witten invariants.
And here is some remarks about the course (Update: 2024.6.6)
This is a hand-written notes when I read Martelli's beautiful book.
This is a hand-written notes when I read 4-Manifolds And Kirby Calculus.
This is a hand-written notes of Lisa Piccirillo's wonderful mini-course.
This is a tex-written notes of gauge theory. I try to cover Seiberg-Witten theory, Yang-Mills theory and Heegaard Floer theory. But I have only written some basics of SW invariants, so....🫣
This is my BS thesis, which contains two parts,
McDuff's rational or ruled theorem: If a symplectic 4-manifold contains a symplectic sphere with non-negative self intersection numbers, then it must be rational or ruled.
Using Seiberg-Witten theory, one can prove if a symplectic 4-manifold admits a PSC metric, then it will contain a symplectic sphere with non-negative self intersection numbers.
Remark: If you open some links and find Baidu pan wants a code to open it, then ZK03 will work.