Microscopic insight on the pump-probe relaxation dynamics of superconductors: Model study of MgB2 relaxation within nonlinear response theory
Pavol Ba\v{n}ack\'y, Vojtech Sz\"ocs

TL;DR
This study develops a quantum-statistical model to analyze pump-probe relaxation dynamics in MgB2 superconductors, revealing how electron-phonon interactions change across the superconducting transition and affect relaxation times.
Contribution
It introduces a microscopic, temperature-dependent response theory for pump-probe experiments in superconductors, highlighting the impact of non-adiabatic electron-phonon coupling on relaxation dynamics.
Findings
Relaxation time sharply increases at Tc due to changes in electron-phonon coupling.
The anti-adiabatic theory explains the observed relaxation behavior better than the BCS model.
Differences in optical pump-probe configurations affect relaxation dynamics analysis.
Abstract
Here we present a quantum-statistical formulation of third-order polarization P(3)(t), which is induced in a sample by a sequence of incident external fields, and serves as a source of an emitted radiation field detected as a signal in pump-probe (PP) experiments. Our treatment is based on the perturbation expansion of the non-equilibrium density matrix for calculation of multi-time correlation functions, and the corresponding response function, at finite temperature. As a model for our study, the high-temperature superconductor MgB2 has been selected. Knowledge of the electronic structure of the studied system, and of the corresponding Eliashberg function that represents pertinent electron-phonon (EP) interactions, enabled us to distinguish non-equilibrium processes running over different time-periods in a sequence of interactions with laser pulses on a microscopic level. We have also…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
