Prethermal Floquet time crystals in chiral multiferroic chains and applications as quantum sensors of AC fields
- URL: http://arxiv.org/abs/2410.17530v1
- Date: Wed, 23 Oct 2024 03:15:57 GMT
- Title: Prethermal Floquet time crystals in chiral multiferroic chains and applications as quantum sensors of AC fields
- Authors: Rohit Kumar Shukla, Levan Chotorlishvili, Sunil K. Mishra, Fernando Iemini,
- Abstract summary: We study the emergence of prethermal Floquet Time Crystal (pFTC) in disordered multiferroic chains.
We derive the phase diagram of the model, characterizing the magnetization, entanglement, and coherence dynamics of the system.
We also explore the application of the pFTC as quantum sensors of AC fields.
- Score: 41.94295877935867
- License:
- Abstract: We study the emergence of prethermal Floquet Time Crystal (pFTC) in disordered chiral multiferroic chains. The model is an extension of the usual periodically driven nearest-neighbor disordered Heisenberg chain, with additional next-nearest-neighbor Heisenberg couplings and DMI interactions due to external magnetic and electric couplings. We derive the phase diagram of the model, characterizing the magnetization, entanglement, and coherence dynamics of the system along the extended interactions. In addition, we explore the application of the pFTC as quantum sensors of AC fields. The sensor performance to estimate small AC fields is quantified through the quantum Fisher information (QFI) measure. The sensor offers several advantages as compared to those composed of non-interacting spins due to its intrinsic robustness, long coherent interrogation time, and many-body correlations. Specifically, the sensor can overcome the standard quantum limit ($\rm{SQL} \sim N t^2$) during the prethermal regime, reaching an optimum performance at the pFTC lifetime $t^*$, where the $\rm{QFI}/Nt^{*^2} \sim N^\alpha$ with $\alpha > 0$, scaling superlinarly with the number of spins. Different from \text{full} FTCs, the prethermal lifetime does not diverge in the thermodynamic limit, nevertheless it can be exponentially long with tuning system parameters.
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