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Perturbative calculation of quasinormal modes ofd-dimensional black holes
Author(s) -
Fu-Wen Shu,
You-Gen Shen
Publication year - 2006
Publication title -
journal of high energy physics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.998
H-Index - 261
eISSN - 1126-6708
pISSN - 1029-8479
DOI - 10.1088/1126-6708/2006/08/087
Subject(s) - physics , quasinormal mode , black hole (networking) , schwarzschild radius , order (exchange) , schwarzschild metric , theoretical physics , monodromy , type (biology) , mode (computer interface) , variety (cybernetics) , mathematical physics , quantum electrodynamics , quantum mechanics , gravitation , mathematics , general relativity , pure mathematics , computer network , ecology , routing protocol , routing (electronic design automation) , finance , computer science , economics , biology , link state routing protocol , statistics , operating system
We study analytically quasinormal modes in a wide variety of black holespacetimes, including $d$--dimensional asymptotically flat spacetimes andnon-asymptotically flat spacetimes (particular attention has been paid to thefour dimensional case). We extend the analytical calculation to includefirst-order corrections to analytical expressions for quasinormal modefrequencies by making use of a monodromy technique. All possible typeperturbations are included in this paper. The calculation performed in thispaper show that systematic expansions for uncharged black holes includedifferent corrections with the ones for charged black holes. This differencemakes them have a different $n$--dependence relation in the first-ordercorrection formulae. The method applied above in calculating the first-ordercorrections of quasinormal mode frequencies seems to be unavailable for blackholes with small charge. This result supports the Neitzke's prediction. On whatconcerns quantum gravity we confirm the view that the $\ln3$ in $d=4$Schwarzschild seems to be nothing but some numerical coincidences.Comment: 49 pages, 5 figure

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