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Hamiltonian systems, symplectic flows, classical integrable systems
4
votes
Accepted
How else can we describe the volume of a lagrangian submanifold in a Kahler manifold?
This is probably closer in spirit to what you're looking for than what you've received in the comments. If $(V^{2m}, J, \omega, g)$ is Calabi-Yau (which for me means that $J$ is integrable, and the fi …
1
vote
Accepted
Hodge decomposition of a symplectic form.
Using the additional information that the OP provided in the comments to Yael Fregier's answer, I can elaborate as follows:
I still don't know what "special complex manifold" means, but in any case, …