Optimal phase sensitivity of a lossy Mach-Zehnder interferometer with coherent and cat state inputsGarrett F. Jepson and Wenchao Ge
POSTER
Abstract
A Mach-Zehnder interferometer powered by coherent light and a nonclassical state can enhance the sensitivity of estimating phase differences below the shot-noise limit.
We study the conditions to achieve the optimal phase sensitivity of a Mach-Zehnder interferometer with coherent light and a cat state under independent photon losses in both output modes. We analytically determine a phase-matching condition (PMC) that maximizes the quantum Fisher information (QFI) for any losses. We numerically determine the optimal energy balance between the two input modes for a given total mean photon number, which is much greater than unity. Without losses, the optimal energy is balanced between the classical and nonclassical states for a large total energy; however, with losses the optimal energy balance shifts towards the classical mode. We find that quantum enhancement remains even with high losses.
We study the conditions to achieve the optimal phase sensitivity of a Mach-Zehnder interferometer with coherent light and a cat state under independent photon losses in both output modes. We analytically determine a phase-matching condition (PMC) that maximizes the quantum Fisher information (QFI) for any losses. We numerically determine the optimal energy balance between the two input modes for a given total mean photon number, which is much greater than unity. Without losses, the optimal energy is balanced between the classical and nonclassical states for a large total energy; however, with losses the optimal energy balance shifts towards the classical mode. We find that quantum enhancement remains even with high losses.
Publication: Planned Paper: Optimal phase sensitivity of a lossy Mach-Zehnder interferometer with coherent and cat state inputs
Presenters
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Garrett Jepson
University of Rhode Island
Authors
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Garrett Jepson
University of Rhode Island
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Wenchao Ge
University of Rhode Island