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Complex, contact, Riemannian, pseudo-Riemannian and Finsler geometry, relativity, gauge theory, global analysis.
3
votes
1
answer
338
views
Displaceability of submanifolds
My question is motivated by the following question.
How transitive are the actions of symplectomorphism groups ?
A subset $X$ of a symplectic manifold $M^{2n}$ is called $\it displaceable$ if there …
3
votes
0
answers
105
views
Existence of a symplectic form in a given class for the product of Riemann surfaces
Let $a \in H^2(M, \mathbb{R})$ be a cohomology class of a closed manifold $M$ of dimension $2n$. For the cohomology class $a$ to represent a symplectic form on $M$, we must have $a^n \neq 0$. This is …
9
votes
2
answers
2k
views
$J$-holomorphic curve as a minimal surface
The following is a part of the proof of Gromov nonsqueezing theorem.
The existence of a $J$-holomorphic curve gives an upper bound for the radius of a symplectically embedded ball.
Let $\psi: B(r) \r …
29
votes
7
answers
4k
views
Why does the group act on the right on the principal bundle?
In many textbooks, in fact all textbooks I've seen, the fiberwise group action on the principal bundle is on the right. It seems to me that left actions and right actions are essentially the same. The …
7
votes
1
answer
666
views
Symplectic structures on a homotopy complex projective space
For $n>2$, there are infinitely many differentiable structures on the homotopy type of $\mathbb{C}P^n$. I want to know which differentiable structures support a symplectic form.
My question is as fol …