Higher curvature corrections to pole-skipping
Abstract Recent developments have revealed a new phenomenon, i.e. the residues of the poles of the holographic retarded two point functions of generic operators vanish at certain complex values of the frequency and momentum. This so-called pole-skipping phenomenon can be determined holographically b...
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Format: | Article |
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SpringerOpen
2019-12-01
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Series: | Journal of High Energy Physics |
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Online Access: | https://doi.org/10.1007/JHEP12(2019)140 |
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author | Xing Wu |
author_facet | Xing Wu |
author_sort | Xing Wu |
collection | DOAJ |
description | Abstract Recent developments have revealed a new phenomenon, i.e. the residues of the poles of the holographic retarded two point functions of generic operators vanish at certain complex values of the frequency and momentum. This so-called pole-skipping phenomenon can be determined holographically by the near horizon dynamics of the bulk equations of the corresponding fields. In particular, the pole-skipping point in the upper half plane of complex frequency has been shown to be closed related to many-body chaos, while those in the lower half plane also places universal and nontrivial constraints on the two point functions. In this paper, we study the effect of higher curvature corrections, i.e. the stringy correction and Gauss-Bonnet correction, to the (lower half plane) pole-skipping phenomenon for generic scalar, vector, and metric perturbations. We find that at the pole-skipping points, the frequencies ω n = −i2πnT are not explicitly influenced by both R 2 and R 4 corrections, while the momenta k n receive corresponding corrections. |
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institution | Directory Open Access Journal |
issn | 1029-8479 |
language | English |
last_indexed | 2024-12-17T00:03:43Z |
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spelling | doaj.art-093dc66ff8bf48a594b94f08f9ec4bc12022-12-21T22:11:01ZengSpringerOpenJournal of High Energy Physics1029-84792019-12-0120191213310.1007/JHEP12(2019)140Higher curvature corrections to pole-skippingXing Wu0Department of Physics, North University of ChinaAbstract Recent developments have revealed a new phenomenon, i.e. the residues of the poles of the holographic retarded two point functions of generic operators vanish at certain complex values of the frequency and momentum. This so-called pole-skipping phenomenon can be determined holographically by the near horizon dynamics of the bulk equations of the corresponding fields. In particular, the pole-skipping point in the upper half plane of complex frequency has been shown to be closed related to many-body chaos, while those in the lower half plane also places universal and nontrivial constraints on the two point functions. In this paper, we study the effect of higher curvature corrections, i.e. the stringy correction and Gauss-Bonnet correction, to the (lower half plane) pole-skipping phenomenon for generic scalar, vector, and metric perturbations. We find that at the pole-skipping points, the frequencies ω n = −i2πnT are not explicitly influenced by both R 2 and R 4 corrections, while the momenta k n receive corresponding corrections.https://doi.org/10.1007/JHEP12(2019)140Gauge-gravity correspondenceHolography and condensed matter physics (AdS/CMT) |
spellingShingle | Xing Wu Higher curvature corrections to pole-skipping Journal of High Energy Physics Gauge-gravity correspondence Holography and condensed matter physics (AdS/CMT) |
title | Higher curvature corrections to pole-skipping |
title_full | Higher curvature corrections to pole-skipping |
title_fullStr | Higher curvature corrections to pole-skipping |
title_full_unstemmed | Higher curvature corrections to pole-skipping |
title_short | Higher curvature corrections to pole-skipping |
title_sort | higher curvature corrections to pole skipping |
topic | Gauge-gravity correspondence Holography and condensed matter physics (AdS/CMT) |
url | https://doi.org/10.1007/JHEP12(2019)140 |
work_keys_str_mv | AT xingwu highercurvaturecorrectionstopoleskipping |