eprintid: 1542503
rev_number: 17
eprint_status: archive
userid: 608
dir: disk0/01/54/25/03
datestamp: 2017-02-24 15:40:10
lastmod: 2020-02-12 18:18:35
status_changed: 2017-02-24 15:40:10
type: working_paper
metadata_visibility: show
creators_name: Isozaki, H
creators_name: Kurylev, Y
creators_name: Lassas, M
title: Spectral theory and inverse problem on asymptotically hyperbolic orbifolds
ispublished: submitted
divisions: UCL
divisions: A01
divisions: B04
divisions: C06
divisions: F59
keywords: Math.AP, math.AP, 35R30, 58J50, 57R18
abstract: We consider an inverse problem associated with $n$-dimensional asymptotically hyperbolic orbifolds $(n \geq 2)$ having a finite number of cusps and regular ends. By observing solutions of the Helmholtz equation at the cusp, we introduce a generalized $S$-matrix, and then show that it determines the manifolds with its Riemannian metric and the orbifold structure.
date: 2013-12-02
oa_status: green
full_text_type: other
language: eng
primo: open
primo_central: open_green
verified: verified_manual
elements_id: 1210224
lyricists_name: Kurylev, Yaroslav
lyricists_id: YKURL27
actors_name: Kurylev, Yaroslav
actors_name: Dewerpe, Marie
actors_id: YKURL27
actors_id: MDDEW97
actors_role: owner
actors_role: impersonator
full_text_status: public
citation:        Isozaki, H;    Kurylev, Y;    Lassas, M;      (2013)    Spectral theory and inverse problem on asymptotically hyperbolic orbifolds.                           Green open access   
 
document_url: https://discovery.ucl.ac.uk/id/eprint/1542503/1/1312.0421v1.pdf