Enhanced quantum sensing mediated by a cavity in open systems

• URL: http://arxiv.org/abs/2312.04766v1
• Date: Fri, 8 Dec 2023 00:41:38 GMT
• Title: Enhanced quantum sensing mediated by a cavity in open systems
• Authors: Quinn Langfitt, Zain H. Saleem, Tian Zhong, Anil Shaji, Stephen K. Gray
• Abstract summary: We simulate the dynamics of systems with $N$ = 1-20 qubits coupled to a cavity. We investigate the scaling of the uncertainty in the estimate of the qubit-cavity coupling with the number of qubits.
• Score: 0.0
• License: http://creativecommons.org/publicdomain/zero/1.0/
• Abstract: We simulate the dynamics of systems with $N$ = 1-20 qubits coupled to a cavity in order to assess their potential for quantum metrology of a parameter in the open systems limit. The qubits and the cavity are both allowed to have losses and the system is studied under various coupling strength regimes. The focus is primarily on the coupling between the qubits using the quantum Fisher information as the measured parameter. Some results on estimating the qubit-cavity detuning parameter are also presented. We investigate the scaling of the uncertainty in the estimate of the qubit-cavity coupling with the number of qubits and for different initial states of the qubits that act as the quantum probe. As initial probe states, we consider Dicke states with varying excitation numbers, the GHZ state, and separable X-polarized states. It is shown that in the strong coupling regime, i.e., when the coupling between the qubits and the cavity is greater than the decay parameters of both the qubits and the cavity, Dicke states with a large excitation number can achieve the Heisenberg limit, with the precision scaling improving as the excitation number increases. A particularly intriguing finding of our study is that in the weak coupling regime, as well as in situations where either the qubit or cavity decay parameters exceed the coupling, the separable $X$-polarized state is the best in terms of scaling and is even able to achieve the Heisenberg limit in these lossy regimes for the range of $N$ considered.

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