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- W2951922881 abstract "We define a renormalized characteristic class for Einstein asymptotically complex hyperbolic (ACHE) manifolds of dimension 4: for any such manifold, the polynomial in the curvature associated to the characteristic class euler-3signature is shown to converge. This extends a work of Burns and Epstein in the Kahler-Einstein case. This extends a work of Burns and Epstein in the Kahler-Einstein case. We also define a new global invariant for any 3-dimensional pseudoconvex CR manifold, by a renormalization procedure of the eta invariant of a sequence of metrics which approximate the CR structure. Finally, we get a formula relating the renormalized characteristic class to the topological number euler-3signature and the invariant of the CR structure arising at infinity." @default.
- W2951922881 created "2019-06-27" @default.
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- W2951922881 date "2001-11-20" @default.
- W2951922881 modified "2023-09-27" @default.
- W2951922881 title "A Burns-Epstein invariant for ACHE 4-manifolds" @default.
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