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- W28812753 abstract "Let X be a real algebraic set in R^n. We show that all continuous maps from M to X, with M a smooth, closed manifold, are homotopic (in X) to smooth maps. We apply this result to study characteristic classes of vector bundles associated to continuous families of complex group representations. This leads to an explanation for certain phenomena in deformation K-theory, and has applications to spaces of flat connections over aspherical manifolds." @default.
- W28812753 created "2016-06-24" @default.
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- W28812753 date "2012-06-14" @default.
- W28812753 modified "2023-09-27" @default.
- W28812753 title "Smooth approximation in algebraic sets and the topological Atiyah-Segal map" @default.
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