Skip to content
naulon
Not checkedNot checked for notices yet.

Charged scalar quasi-normal modes for linearly charged dilaton-Lifshitz solutions

M. Kord Zangeneh, B. Wang, A. Sheykhi and 1 more

Physics Letters B · 2017

doi:10.1016/j.physletb.2017.05.050 (opens in a new tab)

We email you when a new notice or a question about this paper appears.

Abstract

Most available studies of quasi-normal modes for Lifshitz black solutions are limited to the neutral scalar perturbations. In this letter, we investigate the wave dynamics of massive charged scalar perturbation in the background of (3+1)-dimensional charged dilaton Lifshitz black branes/holes. We disclose the dependence of the quasi-normal modes on the model parameters, such as the Lifshitz exponent z, the mass and charge of the scalar perturbation field and the charge of the Lifshitz configuration. In contrast with neutral perturbations, we observe the possibility to destroy the original Lifshitz background near the extreme value of charge where the temperature is low. We find out that when the Lifshitz exponent deviates more from unity, it is more difficult to break the stability of the configuration. We also study the behavior of the real part of the quasi-normal frequencies. Unlike the neutral scalar perturbation around uncharged black branes where an overdamping was observed to start at z=2 and independent of the value of scalar mass, our observation discloses that the overdamping starting point is no longer at z=2 and depends on the mass of scalar field for charged Lifshitz black branes. For charged scalar perturbations, fixing ms, the asymptotic value of ωR for high z is more away from zero when the charge of scalar perturbation qs increases. There does not appear the overdamping.

Abstract licence: CC BY

References85

    40 more references, whose wording the paper’s licence keeps private.

    All 85 references

    Reads

    Read by people on this page

    None yet.

    Checked or read by AI through naulon

    None yet.

    A person counts once a day per paper. We keep no cookie and no address: a reader is a hash that changes every day. Any month under five reads shows no number.

    Are you an author?

    Is this your paper?

    Claim it to add your note and be paid when agents cite it. Free.