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- W3206127414 abstract "Abstract We study the behavior of the heat kernel of the Hodge Laplacian on a contact manifold endowed with a family of Riemannian metrics that blow-up the directions transverse to the contact distribution. We apply this to analyze the behavior of global spectral invariants such as the $eta $-invariant and the determinant of the Laplacian. In particular, we prove that contact versions of the relative $eta $-invariant and the relative analytic torsion are equal to their Riemannian analogues and hence topological." @default.
- W3206127414 created "2021-10-25" @default.
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- W3206127414 date "2020-10-14" @default.
- W3206127414 modified "2023-10-09" @default.
- W3206127414 title "Sub-Riemannian Limit of the Differential Form Heat Kernels of Contact Manifolds" @default.
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- W3206127414 doi "https://doi.org/10.1093/imrn/rnaa270" @default.
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