Twisted R-algebra structures on quotients of real ring spectra are built via Thom spectra, enabling real THH computations including for KR/2.
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Topological symmetric homology equals the free E∞-algebra on an E1-algebra; topological braid homology equals the free E2-algebra on an E1-algebra, via identification of the E2-monoidal envelope with the braided crossed simplicial group.
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Equivariant twisted $R$-algebras via Thom spectra
Twisted R-algebra structures on quotients of real ring spectra are built via Thom spectra, enabling real THH computations including for KR/2.
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Topological symmetric and braid homologies
Topological symmetric homology equals the free E∞-algebra on an E1-algebra; topological braid homology equals the free E2-algebra on an E1-algebra, via identification of the E2-monoidal envelope with the braided crossed simplicial group.