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Let be a closed symplectic manifold and the group of Hamiltonian diffeomorphisms of . Then the Seidel homomorphism is a map from the fundamental group of to the quantum homology ring . Using this… (More)

We give two generalizations of the Atiyah-Bott-Berline-Vergne localization theorem for the equivariant cohomology of a torus action: 1) replacing the torus action by a compact connected Lie group… (More)

- Lino Palacios-Cruz, Francisco Olvera, +5 authors Rosa Elena Ulloa Flores
- 2013

SUMMARY Background Attention deficit/hyperactivity disorder (ADHD) is a health problem that affects school functioning. To recognize the teachersknowledge and beliefs (KB) about ADHD is important for… (More)

Abstract Let ( M , ω ) be a symplectic manifold and G a compact Lie group that acts on M . Assume that the action of G on M is Hamiltonian. Then a G -equivariant Hamiltonian map on M induces a map on… (More)

We give two generalizations of the Atiyah-Bott-Berline-Vergne localization theorem for the equivariant cohomology of a torus action: 1) replacing the torus action by a compact connected Lie group… (More)

We lift a Hamiltonian loop on a symplectic manifold to a Hamiltonian loop on the symplectic one-point blow up of a symplectic manifold. Then we use Weinstein's morphism to show that the lifted… (More)

Abstract We prove the bounded isometry conjecture proposed by F. Lalonde and L. Polterovich for a special class of closed symplectic manifolds.

We lift a Hamiltonian loop on a symplectic manifold to a Hamiltonian loop on the symplectic one-point blow up of a symplectic manifold. Then we use Weinstein's morphism to show that the lifted… (More)