Abstract
\(\pi \)-equivariant homotopy theory, particularly for \(\pi =\mathbb Z_2\). \(\mathbb Z_2\)-equivariant homotopy sets. The bi-degree computation of \([LV^{\infty } \wedge W^{\infty }, LV^{\infty } \wedge W^{\infty }] _{\mathbb Z_2}=\mathbb Z\oplus \mathbb Z\). Stable \(\mathbb Z_2\)-equivariant homotopy theory. \(\mathbb Z_2\)-equivariant bundles. \(\mathbb Z_2\)-equivariant S-duality.
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Crabb, M., Ranicki, A. (2017). \({\pmb {\mathbb {Z}}}_2\)-Equivariant Homotopy and Bordism Theory . In: The Geometric Hopf Invariant and Surgery Theory. Springer Monographs in Mathematics. Springer, Cham. https://doi.org/10.1007/978-3-319-71306-9_4
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DOI: https://doi.org/10.1007/978-3-319-71306-9_4
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Publisher Name: Springer, Cham
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Online ISBN: 978-3-319-71306-9
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