Recipient
f_k$Department
UnknownProvince
a_kType
\omega)$
Agreement Number
\omega)$ retracts on the finite dimensional manifold of symplectic frames on $M$
Purpose
my student Martin Pinsonnault and myself (Silvia Anjos joined us later) discovered what could be considered as the first phase transition in symplectic topology: indeed
f_k$ × Unknown
2 grants totalling $0
like the one given by a representative of a homotopy class in the $\pi_3$ of the space of symplectic embeddings of balls of given capacity. We have indeed developed a theory of partitions of unity for coverings made of continuous families of open subsets endowed with corresponding functions where sums are replaced by integrals. We can indeed acheive this if Polterovich conjecture is true. There remains to compare critical values in non-commutativity and uncertainty. This project includes also three other substantial problems related to the cluster complex in the Atiyah-Floer conjecture
2 grants totalling $0
Related Grants
| Recipient | Amount | Program |
|---|---|---|
| f_k$ | — | like the one given by a representative o... |
Department
Unknown →
Program
like the one given by a representative of a homotopy class in the $\pi_3$ of the space of symplectic embeddings of balls of given capacity. We have indeed developed a theory of partitions of unity for coverings made of continuous families of open subsets endowed with corresponding functions where sums are replaced by integrals. We can indeed acheive this if Polterovich conjecture is true. There remains to compare critical values in non-commutativity and uncertainty. This project includes also three other substantial problems related to the cluster complex in the Atiyah-Floer conjecture →
Recipient Profile
f_k$ →