Abstract
Let $\Phi:\mathbb{S}^{1} \times M \rightarrow M$ be a smooth action of the unit circle $\mathbb{S}^{1}$ on a manifold $M$. In this work, we compute the minimal model of $M$ in terms of the orbit space $B$ and the fixed point set $F \subset B$, as a dg-module over the Sullivan's minimal model of $B$.
Citation
Agustí Roig. Martintxo Saralegi-Aranguren. "Minimal models for non-free circle actions." Illinois J. Math. 44 (4) 784 - 820, Winter 2000. https://doi.org/10.1215/ijm/1255984692
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