Localization of certain torus actions on odd-dimensional manifolds and its applications
Let torus $T$ act on a compact smooth manifold $M$, if the equivariant cohomology $H^_T(M)$ is a free module of $H^_T(pt)$, then according to the Chang-Skjelbred Lemma, $H^*_T(M)$ can be localized to the $1$-skeleton $M_1$ consisting of fixed points and $1$-dimensional orbits. Goresky, Kottwitz and...
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| Online Access: | http://hdl.handle.net/2047/D20248836 |