Ping Li, Kefeng Liu
Published 2011-06-01, updated 2011-11-10Version 2
We consider a purely algebraic result. Then given a circle or cyclic group of prime order action on a manifold, we will use it to estimate the lower bound of the number of fixed points. We also give an obstruction to the existence of $\mathbb{Z}_p$ action on manifolds with isolated fixed points when $p$ is a prime.
Comments: 7 pages, revised slightly to update a new reference and reassign the credit of the idea in this note
Journal: Asian J. Math. 17 (2013), 383-390
Circle action, lower bound of fixed points and characteristic numbers
Three applications of delooping applied to H-principles
On the dimension of the "cohits" space $\mathbb Z_2\otimes_{\mathcal A_2} H^{*}((\mathbb RP(\infty))^{\times t}, \mathbb Z_2)$ and some applications
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