Polaron in a non-abelian Aubry-Andr\'e-Harper model with \textit{p}-wave superfluidity
Xiao-Dong Bai, Jia Wang, Xia-Ji Liu, Jun Xiong, Fu-Guo Deng, and Hui, Hu

TL;DR
This paper studies how a mobile impurity behaves in a one-dimensional topological p-wave superfluid with quasi-periodic disorder, revealing distinct polaron phases that mirror the background system's phases and can be experimentally probed.
Contribution
It introduces a variational approach to analyze polaron phases in a topological p-wave superfluid with disorder, linking polaron states to the underlying Fermi system phases.
Findings
Four distinct polaron phases identified: two extended, one weakly-localized, one strongly-localized.
Polaron phases directly correspond to phases of the background Fermi system.
p-wave pairing influences many-body localization and thermalization.
Abstract
We theoretically investigate the behavior of a mobile impurity immersed in a one-dimensional quasi-periodic Fermi system with topological -wave superfluidity. This polaron problem is solved by using a standard variational approach, the so-called Chevy ansatz. The polaron states are found to be strongly affected by the strength of the quasi-disorder and the amplitude of the -wave pairing. We analyze the phase diagram of the polaron ground state and find four phases: two extended phases, a weakly-localized phase and a strongly-localized phase. It is remarkable that these polaron phases are directly corresponding to the four distinct phases experienced by the underlying background Fermi system. In particular, the weakly-localized polaron phase corresponds to an intriguing critical phase of the Fermi system. Therefore, the different phases of the background system can be unambiguously…
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