Meromorphic properties of the resolvent on asymptotically hyperbolic manifolds

Mathematics – Spectral Theory

Scientific paper

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23 pages, 2 figures

Scientific paper

We show that the resolvent of the Laplacian on asymptotically hyperbolic
spaces extends meromorphically with finite rank poles to the complex plane if
and only if the metric is `even' (in a sense). If it is not even, there exist
some cases where the resolvent has an essential singularity in the non-physical
sheet.

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