2018
Bagrov, A.; Craps, B.; Galli, F.; Keranen, V.; Keski-Vakkuri, E.; Zaanen, J.
Holographic pump probe spectroscopy Tijdschriftartikel
In: JOURNAL OF HIGH ENERGY PHYSICS, nr. 7, 2018, ISSN: 1029-8479.
Abstract | Links | BibTeX | Tags: Gauge-gravity correspondence; Holography and condensed matter physics (AdS/CMT)
@article{WOS:000438141900003,
title = {Holographic pump probe spectroscopy},
author = {A. Bagrov and B. Craps and F. Galli and V. Keranen and E. Keski-Vakkuri and J. Zaanen},
doi = {10.1007/JHEP07(2018)065},
issn = {1029-8479},
year = {2018},
date = {2018-07-01},
journal = {JOURNAL OF HIGH ENERGY PHYSICS},
number = {7},
publisher = {SPRINGER},
address = {233 SPRING ST, NEW YORK, NY 10013 USA},
abstract = {We study the non-linear response of a 2+1 dimensional holographic model
with weak momentum relaxation and finite charge density to an
oscillatory electric field pump pulse. Following the time evolution of
one point functions after the pumping has ended, we find that deviations
from thermality are well captured within the linear response theory. For
electric pulses with a negligible zero frequency component the response
approaches the instantaneously thermalizing form typical of holographic
Vaidya models. We link this to the suppression of the amplitude of the
quasinormal mode that governs the approach to equilibrium. In the large
frequency limit, we are also able to show analytically that the
holographic geometry takes the Vaidya form. A simple toy model captures
these features of our holographic setup. Computing the
out-of-equilibrium probe optical conductivity after the pump pulse, we
similarly find that for high-frequency pulses the optical conductivity
reaches its final equilibrium value effectively instantaneously. Pulses
with significant DC components show exponential relaxation governed by
twice the frequency of the vector quasinormal mode that governs the
approach to equilibrium for the background solution. We explain this
numerical factor in terms of a simple symmetry argument.},
keywords = {Gauge-gravity correspondence; Holography and condensed matter physics (AdS/CMT)},
pubstate = {published},
tppubtype = {article}
}
We study the non-linear response of a 2+1 dimensional holographic model
with weak momentum relaxation and finite charge density to an
oscillatory electric field pump pulse. Following the time evolution of
one point functions after the pumping has ended, we find that deviations
from thermality are well captured within the linear response theory. For
electric pulses with a negligible zero frequency component the response
approaches the instantaneously thermalizing form typical of holographic
Vaidya models. We link this to the suppression of the amplitude of the
quasinormal mode that governs the approach to equilibrium. In the large
frequency limit, we are also able to show analytically that the
holographic geometry takes the Vaidya form. A simple toy model captures
these features of our holographic setup. Computing the
out-of-equilibrium probe optical conductivity after the pump pulse, we
similarly find that for high-frequency pulses the optical conductivity
reaches its final equilibrium value effectively instantaneously. Pulses
with significant DC components show exponential relaxation governed by
twice the frequency of the vector quasinormal mode that governs the
approach to equilibrium for the background solution. We explain this
numerical factor in terms of a simple symmetry argument.
with weak momentum relaxation and finite charge density to an
oscillatory electric field pump pulse. Following the time evolution of
one point functions after the pumping has ended, we find that deviations
from thermality are well captured within the linear response theory. For
electric pulses with a negligible zero frequency component the response
approaches the instantaneously thermalizing form typical of holographic
Vaidya models. We link this to the suppression of the amplitude of the
quasinormal mode that governs the approach to equilibrium. In the large
frequency limit, we are also able to show analytically that the
holographic geometry takes the Vaidya form. A simple toy model captures
these features of our holographic setup. Computing the
out-of-equilibrium probe optical conductivity after the pump pulse, we
similarly find that for high-frequency pulses the optical conductivity
reaches its final equilibrium value effectively instantaneously. Pulses
with significant DC components show exponential relaxation governed by
twice the frequency of the vector quasinormal mode that governs the
approach to equilibrium for the background solution. We explain this
numerical factor in terms of a simple symmetry argument.
2014
Callebaut, N.; Craps, B.; Galli, F.; Thompson, D. C.; Vanhoof, J.; Zaanen, J.; Zhang, Hongbao
Holographic quenches and fermionic spectral functions Tijdschriftartikel
In: JOURNAL OF HIGH ENERGY PHYSICS, nr. 10, 2014, ISSN: 1029-8479.
Abstract | Links | BibTeX | Tags: Gauge-gravity correspondence; Holography and condensed matter physics (AdS/CMT)
@article{WOS:000344652800002,
title = {Holographic quenches and fermionic spectral functions},
author = {N. Callebaut and B. Craps and F. Galli and D. C. Thompson and J. Vanhoof and J. Zaanen and Hongbao Zhang},
doi = {10.1007/JHEP10(2014)172},
issn = {1029-8479},
year = {2014},
date = {2014-10-01},
journal = {JOURNAL OF HIGH ENERGY PHYSICS},
number = {10},
publisher = {SPRINGER},
address = {233 SPRING ST, NEW YORK, NY 10013 USA},
abstract = {Using holographic methods We investigate the behaviour of fermionic
functions of strongly coupled 2 + 1 dimensional field theories as both
temperature and chemical potential are quenched.},
keywords = {Gauge-gravity correspondence; Holography and condensed matter physics (AdS/CMT)},
pubstate = {published},
tppubtype = {article}
}
Using holographic methods We investigate the behaviour of fermionic
functions of strongly coupled 2 + 1 dimensional field theories as both
temperature and chemical potential are quenched.
functions of strongly coupled 2 + 1 dimensional field theories as both
temperature and chemical potential are quenched.