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Bordism of semi-free S^1 actions
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abstract
We calculate geometric and homotopical (or stable) bordism rings associated to semi-free $S^1$ actions on complex manifolds, giving explicit generators for the geometric theory. The classification of semi-free actions with isolated fixed points up to cobordism complements similar results from symplectic geometry.
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Cited by 1 Pith paper
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Fixed points and semifree bordism
The paper gives an elementary fixed-point proof that semifree S1-equivariant complex bordism with isolated fixed points is Z[S2], recovering Sinha's theorem.
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