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- W2016557293 abstract "Let $(M,omega)$ be a closed symplectic manifold and $textup{Ham}(M,omega)$ the group of Hamiltonian diffeomorphisms of $(M,omega)$. Then the Seidel homomorphism is a map from the fundamental group of $textup{Ham}(M,omega)$ to the quantum homology ring $QH_*(M;Lambda)$. Using this homomorphism we give a sufficient condition for when a nontrivial loop $psi$ in $textup{Ham}(M,omega)$ determines a nontrivial loop $psitimestextup{id}_N$ in $textup{Ham}(Mtimes N,omegaopluseta)$, where $(N,eta)$ is a closed symplectic manifold such that $pi_2(N)=0$." @default.
- W2016557293 created "2016-06-24" @default.
- W2016557293 creator A5007179431 @default.
- W2016557293 date "2008-05-09" @default.
- W2016557293 modified "2023-09-27" @default.
- W2016557293 title "Seidel's Representation on the Hamiltonian Group of a Cartesian Product" @default.
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