2018
DOI: 10.1103/physrevb.97.035135
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Controlling competing orders via nonequilibrium acoustic phonons: Emergence of anisotropic effective electronic temperature

Abstract: Ultrafast perturbations offer a unique tool to manipulate correlated systems due to their ability to promote transient behaviors with no equilibrium counterpart. A widely employed strategy is the excitation of coherent optical phonons, as they can cause significant changes in the electronic structure and interactions on short time scales. One of the issues, however, is the inevitable heating that accompanies these resonant excitations. Here, we explore a promising alternative route: the nonequilibrium excitati… Show more

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Cited by 15 publications
(9 citation statements)
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“…These branch and wavevector-dependent phonon temperatures have their counterparts for the electronic states at different regions of the Fermi surface as observed experimentally by Schutt et al [45]. Then, by using the conservation of total energy and the Boltzmann kinetic theory, a set of coupled equations of motion for the temperatures of each phonon mode Q and of the electrons can be derived:…”
Section: Microscopic Out-of-equilibrium Dynamics Modelmentioning
confidence: 76%
“…These branch and wavevector-dependent phonon temperatures have their counterparts for the electronic states at different regions of the Fermi surface as observed experimentally by Schutt et al [45]. Then, by using the conservation of total energy and the Boltzmann kinetic theory, a set of coupled equations of motion for the temperatures of each phonon mode Q and of the electrons can be derived:…”
Section: Microscopic Out-of-equilibrium Dynamics Modelmentioning
confidence: 76%
“…[10][11][12] Like in the two-band model we investigate here, our method can be very useful in cases where an exact solution is not (yet) available, for example, to investigate quenches towards more exotic fully gapped pairing states such as s + is or s + id. Other interesting future directions are to include a finite intraband pairing interaction r = 0, competing electronic order parameters such as spin-density waves, 55 or generalize and apply our Laplace method to study quenches in superconductors with a nodal gap structure such as those with d-wave symmetry. 56 we have Υ (∆, y)…”
Section: Damped Gap Oscillations In the Long-time Limitmentioning
confidence: 99%
“…Nonlinear phononics allows an ultrafast (on subpicosecond time scales) dynamical control of the sample material properties. This is an example of what is called dynamical material design, see recent works and references therein [2][3][4][5][6][7][8][9]. The central mechanism is an infrared (IR) mode excited by terahertz-frequency optical pulses and anharmonically coupled to the Raman (R) mode.…”
Section: Introductionmentioning
confidence: 99%