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- W2166219725 abstract "It is well-known that a compact Riemannian spin manifold can be reconstructed from its canonical spectral triple which consists of the algebra of smooth functions, the Hilbert space of square integrable spinors and the Dirac operator. It seems to be a folklore fact that the metric can be reconstructed up to conformal equivalence if one replaces the Dirac operator D by sign(D). We give a precise formulation and proof of this fact." @default.
- W2166219725 created "2016-06-24" @default.
- W2166219725 creator A5014595978 @default.
- W2166219725 date "2007-04-17" @default.
- W2166219725 modified "2023-09-27" @default.
- W2166219725 title "Conformal Structures in Noncommutative Geometry" @default.
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