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Showing 1 to 1 of 1 for “"symplectic circle action"”.

  1. Symplectic circle actions with isolated fixed points

    Consider a symplectic circle action on a closed symplectic manifold $M$ with non-empty isolated fixed points. Associated to each fixed point, there are well-defined non-zero integers, called \emph{weights}. We prove that the action is Hamiltonian if the sum of an odd number of weights is never …

    uiuc Repository record for Symplectic circle actions with isolated fixed points (opens in a new tab)