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Demonstration of Hamiltonian amplification in a trapped ion system

ORAL

Abstract

In quantum physics, it is often desirable to be able to increase the strength of an interaction Hamiltonian beyond what is natively available in the system. Squeezing can be used to amplify certain types of quantum interactions, but typically some knowledge of the interaction is required for effective amplification. This poses a challenge for quantum sensing applications where the interaction Hamiltonian may not be fully known. We implement a proposal [Arenz et al., Quantum 4, 271 (2020)] for phase-insensitive amplification of arbitrary interaction Hamiltonians coupling to a quantum harmonic oscillator with the form H = βa† + βa. We realize the quantum harmonic oscillator in the motion of a single trapped 25Mg+ ion, and perform amplification via a series of rapid squeezing pulses along alternating quadratures. We demonstrate the phase-insensitive amplification of a coherent displacement Hamiltonian by ∼3.4, and of a Jaynes-Cummings Hamiltonian by ∼1.5. Phase-insensitive amplification of small displacements could be useful for quantum sensing applications such as dark matter detection.

Publication: Hamiltonian amplification in a trapped ion system, manuscript in preparation

Presenters

  • Hannah M Knaack

    University of Colorado, Boulder

Authors

  • Hannah M Knaack

    University of Colorado, Boulder

  • Shaun C Burd

    National Institute of Standards and Technology Boulder, Stanford University

  • Christian Arenz

    Princeton University

  • Raghavendra Srinivas

    University of Oxford, University of Colorado, Boulder

  • Alejandra L Collopy

    National Institute of Standards and Technology Boulder

  • Laurent Stephenson

    National Institute of Standards and Technology Boulder

  • Andrew C Wilson

    National Institute of Standards and Technology Boulder

  • David J Wineland

    University of Oregon

  • Dietrich Leibfried

    National Institute of Standards and Technology Boulder

  • John J Bollinger

    National Institute of Standards and Technology Boulder, NIST Boulder

  • David T Allcock

    University of Oregon

  • Daniel H Slichter

    National Institute of Standards and Technology Boulder