Basic definitions. Darboux theorem. Basic examples: cotangent bundles, Kähler manifolds and co-adjoint orbits. Normal form theorems. Hamiltonian group actions, moment maps. Reduction by symmetry groups. Atiyah-Guillemin-Sternberg convexity. Introduction to Floer homological methods. Relations with other geometries including contact, Poisson, and Kähler geometry.
1 term
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University of California, Santa Cruz
MATH 248 at UCSC: average GPA 4.00 across 18 students. Grade distribution by term. Basic definitions. Darboux theorem. Basic examples: cotangent bundles…
Average GPA: 4.00
Grade distribution records: 18 students across 1 terms.
| Grade | Students | Percent |
|---|---|---|
| A+ | 3 | 16.7% |
| S | 15 | 83.3% |
Based on 18 student grade records across 1 term and 1 professor.
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