Abstract
Quantum parameter estimation, the ability to precisely obtain a classical value in a quantum system, is very important to many key quantum technologies. Many of these technologies rely on an optical probe, either coherent or squeezed states to make a precise measurement of a parameter ultimately limited by quantum mechanics. We use this technique to theoretically model, simulate and validate by experiment the measurement and precise estimation of the position of a cavity mirror. In non-resonant systems, the achieved estimation enhancement from quantum smoothing over optimal filtering has not exceeded a factor two, even when squeezed state probes were used. Using a coherent state probe, we show that using quantum smoothing on a mechanically resonant structure driven by a resonant forcing function can result significantly greater improvement in parameter estimation than with non-resonant systems. In this work, we show that it is possible to achieve a smoothing improvement by a factor in excess of three times over optimal filtering. By using intra-cavity light as the probe we obtain finer precision than has been achieved with the equivalent quantum resources in free-space.
Highlights
1 Background 1.1 Introduction The field of quantum metrology can be described as using quantum resources to enhance measurement precision beyond that achievable with purely classical resources
3 Conclusions We have developed theory describing resonance enhanced mirror position estimation of a cavity mirror using quantum smoothing
We have demonstrated that performing quantum smoothing on a mechanically resonant structure when driven by a resonant forcing function gives greater enhancement in precision when compared to non-resonant systems
Summary
1.1 Introduction The field of quantum metrology can be described as using quantum resources to enhance measurement precision beyond that achievable with purely classical resources. We present theory and simulations results showing a greater than two smoothing improvement over the equivalent optimal filtered estimate obtained. The fluctuating component of the detuning term (ζ ) includes the PZT response to higher frequency perturbations, i.e. the applied forcing function.
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